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		<title>What Really Happens Inside the Body During Kriya Yoga? A Computational Investigation (Part I)</title>
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		<dc:creator><![CDATA[Dr. Archana Mukherjee]]></dc:creator>
		<pubDate>Sat, 25 Jul 2026 08:47:03 +0000</pubDate>
				<category><![CDATA[Journal Vol 4]]></category>
		<category><![CDATA[Vol4 Issue3]]></category>
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					<description><![CDATA[<p>Download Article Abstract In the modern era of technology, chronic stress, emotional instability, and lack of concentration have become increasingly common among people in modern society, especially among younger generations. The existing biomedical approaches primarily address symptoms rather than long-term self-regulatory imbalance. This has highlighted the need for effective non-invasive methods capable of supporting systemic psychophysiological stability. This study revisits breath-centered self-regulatory principles, historically developed in yogic science such as ‘Kriya Yoga’, through a computational systems framework designed to examine coordinated physiological regulation. We introduce the Multi-Modal Phase Coherence Index (MPCI) to quantify large-scale coordination across interacting respiratory, neural, autonomic,…</p>
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							<h4><b>Abstract</b></h4><p>In the modern era of technology, chronic stress, emotional instability, and lack of concentration have become increasingly common among people in modern society, especially among younger generations. The existing biomedical approaches primarily address symptoms rather than long-term self-regulatory imbalance. This has highlighted the need for effective non-invasive methods capable of supporting systemic psychophysiological stability.</p><p>This study revisits breath-centered self-regulatory principles, historically developed in yogic science such as ‘Kriya Yoga’, through a computational systems framework designed to examine coordinated physiological regulation. We introduce the Multi-Modal Phase Coherence Index (MPCI) to quantify large-scale coordination across interacting respiratory, neural, autonomic, endocrine, and cognitive-emotional oscillators under biologically realistic conditions. The model incorporates sparse coupling, delayed interactions, and stochastic dynamics, and is evaluated using Monte Carlo simulations across irregular, moderate, and deep regulated breathing states.</p><p>Results show a consistent increase in global phase coherence with progressive respiratory regulation. Deep regulated breathing yielded the highest MPCI (Δ ≈ +0.0024 compared with irregular breathing) while preserving adaptive physiological variability.</p><p>These findings suggest that regulated breathing may support enhancements in multi-system coordination relevant to stress and emotional regulation. The proposed MPCI framework therefore provides a systems-level bridge between yogic principles and modern physiological modelling, offering a computational foundation for future empirical studies in neuroscience, physiology, and clinical research.</p><p><b>Keywords: </b><i>Kriya Yoga, Body, Computational Investigation, Structured breath control, systems physiology.</i></p><h4><b>Introduction</b></h4><h4><b>Modern Human Life and the Growing Need for Inner Stability</b></h4><p>The modern world has brought extraordinary technological progress, yet many individuals continue to struggle with increasing psychological and emotional instability. Long working hours, continuous digital exposure, social pressure, emotional isolation, unhealthy routines, and constant mental stimulation have gradually affected the balance between mind and body. World mental health report (2022) says across different age groups, people increasingly report chronic stress, anxiety, disturbed sleep, emotional exhaustion, lack of concentration, anger dysregulation, and a persistent feeling of internal restlessness (World Health Organization, 2022; American Psychological Association, 2023). In many cases, individuals appear externally functional while internally experiencing fatigue, emotional overload, and reduced psychological resilience.</p><p>Modern medicine has made remarkable contributions in treating acute illness, infectious disease, and also severe psychiatric conditions. However, many health challenges are strongly influenced by long-term stress, lifestyle imbalance, emotional dysregulation, and reduced self-regulatory capacity. Pharmacological treatment often plays a role in symptom management, but many individuals continue to seek complementary approaches that support sustained emotional balance, mental clarity, and overall well-being beyond temporary relief alone. This growing need has encouraged scientific interest in non-invasive practices that may strengthen the body’s natural regulatory systems while supporting mental and emotional health (McCraty &amp; Shaffer, 2015).</p><p>Among these approaches, ‘Kriya yoga’ and contemplative breathing practices have gained increasing global attention. Scientific research now suggests that yoga-based interventions may contribute to stress reduction, emotional stability, improved sleep, autonomic balance, and cognitive well-being (Tang et al., 2015; Zaccaro et al., 2018). Similarly, meditation and mindfulness-based practices are being studied for their potential influence on anxiety, emotional regulation, attentional control, and resilience against psychological stress. These developments have created an important bridge between ancient yogic and modern neuroscience, psychology, and integrative medicine.</p><p><img fetchpriority="high" decoding="async" class="aligncenter wp-image-5163 size-full" src="https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig1.png" alt="" width="486" height="153" srcset="https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig1.png 486w, https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig1-300x94.png 300w" sizes="(max-width: 486px) 100vw, 486px" /></p><p style="text-align: center;"><b>Figure-1. Modern psychophysiological dysregulation and its resolution through </b><b><i>Kriya Yoga</i></b><b> regulated breathing. </b><i>Contemporary stressors progressively impair autonomic, neural, and emotional regulation (left), whereas breath-centred Kriya Yoga practice (centre) supports the restoration of adaptive psychophysiological balance (right) through voluntary respiratory modulation of the autonomic nervous system.</i></p><h4><b>Maharshi Patanjali and the Foundation of Yogic Self-Regulation</b></h4><p>Long before the emergence of modern neuroscience and physiology, ancient Bhartiya philosophical traditions and yogic methods had already begun examining the relationship between breath, awareness, mental activity, and human suffering. One of the most influential contributors to this understanding was ‘<i>Maharshi Patanjali’- The Father of Yoga</i>, whose ‘<i>Yoga Sutras’ </i>remain among the foundational texts of classical yoga philosophy (Bryant, 2009).</p><p>Composed of 196 aphorisms, the <i>Yoga Sutras</i> present a systematic framework for understanding the nature of the human mind and the causes of psychological disturbance. Rather than viewing the mind as naturally stable, <i>Maharshi Patanjali </i>described it as continuously influenced by fluctuating thoughts, emotional reactions, desires, fears, memories, sensory distractions, and unconscious tendencies. According to this philosophy, uncontrolled mental fluctuations gradually disturb inner balance and become a major source of suffering in human life.</p><p>The purpose of yoga within Patanjali’s framework was therefore not just limited to physical exercise or practice alone. Yoga was described as a disciplined process of self-regulation through which individuals could gradually develop clarity, emotional steadiness, attentional stability, and deeper self-awareness (Feuerstein, 1989). Through practices involving concentration, breath regulation, restraint, meditation, and disciplined living, the practitioner move towards a more balanced and integrated state of being.</p><p>In many ways, Patanjali’s work may be understood as an early exploration of psychophysiological regulation. Although expressed through philosophical and spiritual language rather than modern biomedical terminology, the <i>Yoga Sutras</i> discuss processes closely related to emotional regulation, behavioural discipline, attentional control, and mental stabilization. Because now, for us, just as we understand the word <i>biomedical</i> as scientific, similarly at that time, the scriptures and their language <i>Sanskrit </i>were considered the most accepted, purest and scientific. Almost every sage and scholar used them to study, analyse, and apply (Pollock, 2006). These ideas emerged centuries before modern psychology and neuroscience formally studied cognition, autonomic balance, and stress physiology, yet they continue to remain deeply relevant to contemporary discussions on well-being and consciousness.</p><h4><b>The Expansion of Kriya Yoga into Everyday Human Life through Mahavatar Babaji and Yogiraj Shyama Charan Lahiri Mahasaya</b></h4><p>Kriya Yoga is a classical yogic discipline rooted in the <i>Yoga Sutras</i> of Maharshi Patanjali, composed over two millennia ago (Bryant, 2009). In this foundational text, Kriya Yoga is defined through three core principles: <i>Tapah</i> (disciplined practice), <i>Svadhyaya</i> (self-study), and <i>Ishvarapranidhana</i> (surrender to a higher organizing principle). Together, these elements describe a structured method for regulating internal states and cultivating sustained awareness. However, we the common people, came to know this invaluable practice through the lives and teachings of <i>Yogiraj Shyama Charan Lahiri Mahasaya</i> and <i>Mahavatar Babaji Maharaj</i>, as well as through their followers and disciples (Giri, 2005). They practiced, experienced and shared the infinite potential of consciousness <i>(Chetna) </i>with Humanity (Bharadwaj et al., 2025)<i>. </i>They realized and explained that Kriya Yoga is the simplest method for attaining mental clarity and emotional balance. An approach that modern science now relates to behavioral conditioning, cognitive self-awareness, and emotional regulation (Tang <i>et al.</i>, 2015; Zaccaro <i>et al.</i>, 2018).</p><p>Within the “Kriya Yoga” tradition, figures such as <i>Mahavatar Babaji, Yogiraj Shyama Charan Lahiri Mahasaya,Paramhansa Yogananda</i>and their disciples played a major role in preserving and spreading these teachings among common people.</p><p>This transition carried deep social significance because it suggested that inner discipline, self-regulation, and spiritual growth were not only limited to monastic environments. Common people living within family responsibilities, social obligations, emotional struggles, and professional pressures could also practice breath-centered meditation while remaining engaged in daily life.</p><p>Later, their disciples and followers introduced <i>Kriya Yoga</i> to a broader international audience and described it as a practical path for inner transformation, balanced living, and self-mastery (Yogananda, 1946). Their teachings emphasized that peace and fulfilment cannot be achieved through external success alone if the mind remains unstable and emotionally disturbed. Instead, lasting well-being arises through gradual mastery over one’s inner state.</p><p>This perspective remains deeply relevant in modern society, where many individuals struggle not only with external difficulties but also with unresolved emotional conflict, trauma, anxiety, anger, chronic stress, and psychological exhaustion. Within this broader philosophical tradition, Kriya Yoga came to be understood as a practical system for developing emotional resilience, inner steadiness, disciplined awareness, and a healthier relationship between mind and body.</p><h4><b>Kriya Yoga as a Breath-Centered System of Psychophysiological Regulation</b></h4><p>Kriya Yoga includes practices centered around controlled breathing, meditative awareness, inward attention, and disciplined observation of mental activity. Traditional yogic scripture often describes these practices through concepts such as <i>Prāṇa, Nāḍīs,Kundalinī, Chakras, and Mudrās</i>. In the present study, these concepts are approached as an experiential and systematic descriptions associated with internal regulation.</p><p>Within yogic philosophy, <i>prāṇa</i> is described as the vital force associated with life and movement, while <i>nāḍīs</i> are traditionally presented as channels through which this vital activity flows.</p><p>Among the centra main components of <i>Kriya Yoga</i> is regulated breathing. Modern scientific research increasingly supports the idea that breathing patterns strongly influence autonomic and emotional states. Slow and controlled breathing practices have been associated with improved heart rate variability, enhanced parasympathetic activation, reduced stress reactivity, and greater emotional stability (Jerath et al., 2006; Zaccaro et al., 2018; Laborde et al., 2017). These findings are particularly important because heart rate variability is widely recognized as a marker of adaptive autonomic flexibility and physiological resilience.</p><p>Research in contemplative neuroscience has further shown that respiration influences neural activity associated with attention, emotional processing, and cognition (Tort et al., 2018). Breathing rhythms appear capable of interacting with neural oscillations linked to awareness, sensory processing, and emotional regulation, suggesting that respiration functions not just as a metabolic process but also as an important regulator of brain-body communication.</p><p>Meditative practices associated with <i>Kriya Yoga</i> may additionally support emotional balance and reduced mental overactivity. Several studies involving meditation and yoga-based interventions have reported improvements in sustained attention, stress resilience, emotional awareness, and subjective well-being (Tang et al., 2015; Zaccaro et al., 2018). Some investigations have also explored neurochemical pathways related to gamma-aminobutyric acid (GABA), a neurotransmitter associated with emotional stability and reduced neural excitability (Streeter et al., 2010).</p><p>Taken together, these findings suggest that <i>Kriya Yoga</i> may function not only as a philosophical or spiritual discipline, but also as a structured system of psychophysiological self-regulation involving breath control, attentional training, emotional stabilization, and progressive refinement of internal awareness.</p><h4><b>Health Benefits of Regulated Yogic Practice</b></h4><p>The growing scientific interest in contemplative practices has encouraged researchers to examine how regulated breathing, meditative awareness, and yogic discipline may influence both physiological and psychological health. While the exact mechanisms continue to be investigated, existing studies increasingly suggest that structured breath-centered practices can support multiple dimensions of human well-being.</p><p style="text-align: center;"><b>Table 1. Reported Physiological Benefits Associated with Regulated Yogic Breathing Practices</b></p><table><thead><tr><th><b>Domain</b></th><th><b>Reported Benefit</b></th><th><b>Scientific Interpretation</b></th><th><b>Representative Studies</b></th></tr></thead><tbody><tr><td>Cardiovascular Regulation</td><td>Improved heart rate variability and blood pressure stability</td><td>Slow breathing supports autonomic flexibility and parasympathetic balance</td><td>(Jerath et al., 2006; Zaccaro et al., 2018); Laborde et al. (2017)</td></tr><tr><td>Stress Regulation</td><td>Reduction in stress-related physiological activation</td><td>Controlled respiration may reduce cortisol-associated stress responses and sympathetic overactivation</td><td>(Jerath et al., 2006; Zaccaro et al., 2018); Laborde et al. (2017)</td></tr><tr><td>Respiratory Efficiency</td><td>Improved oxygen utilization and breathing regulation</td><td>Rhythmic breathing may support metabolic efficiency and respiratory coordination</td><td>(Jerath et al., 2006; Zaccaro et al., 2018)</td></tr><tr><td>Physiological Resilience</td><td>Support for adaptive body regulation</td><td>Balanced autonomic activity may contribute to improved systemic resilience</td><td>Tang et al. (2015); Laborde et al. (2017)</td></tr><tr><td>Sleep and Recovery</td><td>Improved relaxation and restorative states</td><td>Reduced autonomic hyperarousal may support better recovery and sleep quality</td><td>Tang et al. (2015); Zaccaro et al. (2018)</td></tr></tbody></table><p>Beyond physical health, these practices may also influence cognition, emotional stability, and internal awareness. Ancient yogic traditions consistently emphasized that mental suffering is intensified when attention becomes scattered and emotional reactions remain uncontrolled. Modern neuroscience increasingly supports the idea that breathing and meditative regulation can influence emotional processing and cognitive functioning through measurable physiological pathways.</p><p style="text-align: center;"><b>Table 2. Reported Cognitive and Emotional Effects Associated with Yogic and Meditative Practices</b></p><table><thead><tr><th><b>Domain</b></th><th><b>Reported Effect</b></th><th><b>Scientific Interpretation</b></th><th><b>Representative Studies</b></th></tr></thead><tbody><tr><td>Attention and Cognitive Clarity</td><td>Improved concentration and sustained awareness</td><td>Breath-focused attention may stabilize cognitive processing and attentional control</td><td>Tang et al. (2015); Tort et al. (2018)</td></tr><tr><td>Emotional Regulation</td><td>Reduced anxiety and emotional reactivity</td><td>Autonomic regulation may support emotional balance and reduced stress sensitivity</td><td>Tang et al. (2015); Zaccaro et al. (2018)</td></tr><tr><td>Neural Coordination</td><td>Improved interaction among functional brain regions</td><td>Rhythmic respiration and meditation may support integrated neural processing</td><td>Tang et al. (2015); Tort et al. (2018)</td></tr><tr><td>Self-Awareness</td><td>Greater inward observation and emotional insight</td><td>Meditative practices may strengthen interoceptive awareness and reflective processing</td><td>Tang et al. (2015)</td></tr><tr><td>Psychological Resilience</td><td>Improved ability to cope with stress and adversity</td><td>Disciplined self-regulation may support adaptive emotional functioning</td><td>Laborde et al. (2017); Tang et al. (2015)</td></tr></tbody></table><p>These findings do provide growing evidence that breath-centered contemplative practices can influence measurable physiological and psychological processes relevant to well-being.</p><h4><b>Psychophysiological Coherence and the Remaining Scientific Gap</b></h4><p>Despite increasing research on yoga, meditation, and controlled breathing, important scientific questions still remain unresolved. Many studies examine isolated outcomes such as heart rate variability, emotional improvement, stress reduction, or neural activity independently. However, the human organism functions through continuous interaction among multiple systems, including respiration, autonomic regulation, neural oscillations, cognition, endocrine signalling, and emotional processing (McCraty &amp; Shaffer, 2015).</p><p>The possibility that these systems may become dynamically coordinated during disciplined contemplative practice has not yet been fully explored through an integrated computational framework. While several findings support the role of breathing and meditation in influencing physiological and emotional states, fewer studies attempt to examine how multiple biological rhythms may interact together as part of a unified regulatory process.</p><p>This gap becomes especially important when considering the traditional yogic view of the human body as an interconnected system rather than a collection of isolated mechanisms. Although modern science and yogic philosophy use very different languages, both perspectives increasingly recognize the importance of balance, regulation, coordination, and internal stability for overall well-being.</p><p><img decoding="async" class="aligncenter wp-image-5162 size-full" src="https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig2.png" alt="" width="391" height="197" srcset="https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig2.png 391w, https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig2-300x151.png 300w" sizes="(max-width: 391px) 100vw, 391px" /></p><p style="text-align: center;"><b>Figure 2. The self-reinforcing psychophysiological regulation cycle of Kriya Yoga</b>. <i>Regulated breathing initiates a sequential cascade across autonomic, emotional, neural, and attentional systems; each stage progressively deepens subsequent regulation and returns to strengthen respiratory control, forming a closed adaptive loop that sustains psychophysiological coherence over time (McCraty &amp; Shaffer, 2015; Tang et al., 2015).</i></p><h4><b>Introduction of the Multi-Modal Phase Coherence Index (MPCI)</b></h4><p>To address this gap, the present study introduces the Multi-Modal Phase Coherence Index (MPCI) as a simulation-based framework designed to explore cross-system physiological coordination (Bharadwaj &amp; Bharadwaj, 2025). MPCI is proposed as a model for examining how regulated breathing and focused awareness may influence temporal alignment across respiratory, neural, autonomic, and endocrine-related rhythmic processes (Pikovsky et al. 2002).</p><p><img decoding="async" class="aligncenter wp-image-5161 size-full" src="https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig3.png" alt="" width="546" height="227" srcset="https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig3.png 546w, https://philosophyofnature.org.in/wp-content/uploads/2026/07/v4i3a6fig3-300x125.png 300w" sizes="(max-width: 546px) 100vw, 546px" /></p><p style="text-align: center;"><b>Figure 3.</b> <b>Breath waveform regularity and emergent psychophysiological coherence. </b><i>Irregular breathing produces weak cross-system coordination (MPCI = 0.3747), whereas deep yogic respiratory regulation (Prāṇāyāma) yields the highest adaptive coherence (MPCI = 0.3771) across 18,000 simulation steps.</i></p><p>The model is intended as a computational framework for investigating whether disciplined breath-centered practices may support greater psychophysiological coherence across interacting biological systems.</p><p>By integrating concepts from contemplative traditions with contemporary ideas from physiology, neuroscience, and systems regulation, the model attempts to provide a structured framework for exploring how ancient self-regulatory practices may relate to measurable processes associated with emotional balance, cognitive stability, and overall well-being.</p><h4><b>Transition Towards the Present Study</b></h4><p>The literature reviewed above suggests that ancient yogic science still hold important relevance in the context of modern mental and emotional health challenges. Contemporary evidence increasingly supports the view that controlled breathing, meditative awareness, and disciplined self-regulation can positively influence physiological balance, emotional resilience, and cognitive functioning. At the same time, important gaps remain in understanding how these effects emerge through coordinated interaction among multiple biological systems.</p><p>In response to this gap, the present study moves beyond philosophical interpretation alone and introduces a simulation-based analytical framework through the Multi-Modal Phase Coherence Index (MPCI), making it applicable even in consideration of modern science as well.</p><p>The following sections present the computational formulation of the (MPCI) and evaluate whether progressively regulated breathing enhances large-scale psychophysiological coherence across interacting physiological systems.</p><h4><b>Methods</b></h4><h4><b>Foundation of the Present Study</b></h4><p>The present study was designed to investigate whether regulated yogic breathing and meditative awareness may contribute to coordinated physiological activity across multiple interacting systems of the human body. Rather than treating respiration, neural activity, autonomic regulation, endocrine signalling, and emotional processing as isolated mechanisms, this work approaches them as dynamically interacting rhythmic systems capable of continuously influencing one another over time.</p><p>The conceptual basis of the study emerged from the union of two perspectives. The first originates from traditional yogic science, particularly <i>Kriya Yoga</i>, which describes the human organism as an interconnected field of breath, awareness, attention, and internal regulation. The second arises from modern neuroscience and systems physiology, where growing evidence suggests that respiration influences neural oscillations, autonomic balance, stress regulation, cognition, and emotional stability through complex bidirectional interactions.</p><p>From a systems-science perspective, the human body functions through continuous interaction among respiratory rhythms, neural activity, cardiovascular regulation, endocrine adaptation, attentional processes, and emotional regulation.</p><p>The present work therefore investigates whether disciplined breathing-centered regulation may support enhanced coordination across interacting biological systems under noisy and adaptive physiological conditions.</p><p>To explore this possibility, the study introduces the Multi-Modal Phase Coherence Index (MPCI) as a computational framework for examining emergent synchronization dynamics across multiple physiological oscillatory systems.</p><h4><b>The Multi-Modal Phase Coherence Index (MPCI)</b></h4><p>The Multi-Modal Phase Coherence Index (MPCI) was developed as a systems-level computational framework intended to quantify temporal coordination among interacting physiological oscillators.</p><p>In the context of the present study, “coherence” refers not to perfect synchronization, but to adaptive partial coordination among multiple rhythmic biological systems. Real physiological systems do not operate in a state of complete synchronization. Instead, healthy biological regulation typically emerges through metastable coordination, where systems transiently synchronize, desynchronize, and reorganize dynamically according to internal and external conditions.</p><p>The MPCI framework was therefore designed specifically to preserve biologically realistic variability while examining whether respiratory regulation could gradually recruit greater large-scale coordination across interacting systems.</p><p>The central hypothesis underlying the model was that slow and disciplined respiratory regulation may act as a hierarchical stabilizing influence capable of modulating broader psychophysiological dynamics through adaptive entrainment mechanisms. Because respiration interacts directly with autonomic function and indirectly with neural, emotional, and endocrine regulation. So, controlled breathing may influence system-wide coordination without forcing pathological global synchronization.</p><p>Rather than modelling the body as a uniformly synchronized structure, the MPCI architecture was intentionally constructed to preserve:</p><ol><li aria-level="1">sparse physiological connectivity,</li><li aria-level="1">delayed inter-system interactions,</li><li aria-level="1">modular organization,</li><li aria-level="1">competitive desynchronization dynamics,</li><li aria-level="1">stochastic biological variability,</li><li aria-level="1">adaptive metastable behaviour.</li></ol><p>This design was implemented to more closely resemble real biological regulatory systems.</p><h4><b>Physiological Systems Included in the Model</b></h4><p>To improve biological realism, following components have been taken care of. These included:</p><ul><li aria-level="1">Respiratory Regulatory Components</li><li aria-level="1">Neural Oscillatory Components</li><li aria-level="1">Autonomic Regulatory Components</li><li aria-level="1">Endocrine-Regulatory Components</li><li aria-level="1">Cognitive-Emotional Regulatory Components</li><li aria-level="1">Integrative Regulatory Component</li></ul><h4><b>Mathematical Representation of Oscillatory Dynamics</b></h4><p>Each physiological subsystem was represented as a nonlinear phase-evolving oscillator.</p><p>The temporal evolution of each oscillator was modelled using delayed stochastic phase dynamics:</p><p style="text-align: center;">(dθ<sub>i</sub>)/dt = ω<sub>i </sub>+ ∑<sub>j=1</sub><sup>N</sup> K<sub>ij</sub> sin⁡(θ<sub>j</sub> (t-τ<sub>ij</sub> ) &#8211; θ<sub>i</sub>(t)) + η<sub>i</sub>(t) + A<sub>i</sub>(t)                           (1)</p><p>where:</p><ul><li aria-level="1">θ<sub>i</sub> represents the instantaneous phase of the i<sup>th</sup> oscillator,</li><li aria-level="1">ω<sub>i</sub> represents its intrinsic oscillatory frequency,</li><li aria-level="1">K<sub>ij</sub> represents coupling strength between oscillators,</li><li aria-level="1">τ<sub>ij</sub> represents delayed physiological interaction times,</li><li aria-level="1">η<sub>i</sub> (t)represents stochastic biological noise,</li><li aria-level="1">A<sub>i</sub>(t) represents adaptive stabilization dynamics.</li></ul><p>The inclusion of delayed interactions was important because biological systems do not communicate instantaneously. Neural, autonomic, endocrine, and respiratory systems interact across different physiological timescales (Kuramoto, 1984; Acebrón et al., 2005).</p><p>The model also incorporated heterogeneous stochastic perturbations because real biological systems are inherently noisy, adaptive, and continuously fluctuating rather than perfectly deterministic.</p><p>Unlike earlier globally synchronized architectures, coupling strengths within the final MPCI framework were intentionally constrained and sparse. Most oscillators interacted primarily with neighbouring functional systems rather than with the entire network simultaneously.</p><p>This prevented unrealistic synchronization collapse and preserved metastable adaptive dynamics.</p><h4><b>Adaptive Respiratory Entrainment and Hierarchical Regulation</b></h4><p>Within the MPCI framework, respiration functioned as the primary hierarchical regulatory driver.</p><p>Controlled breathing patterns associated with slow yogic respiration were simulated using adaptive low-frequency oscillatory inputs:</p><p style="text-align: center;">R(t)= Asin (2f<sub>r</sub>t + ϕ) + Γ(t)                                    (2)</p><p>where:</p><ul><li aria-level="1"><em>A</em> denotes respiratory amplitude,</li><li aria-level="1">f<sub>r</sub> denotes respiratory frequency,</li><li aria-level="1">ϕ denotes phase offset,</li><li aria-level="1">Γ(t)  represents adaptive respiratory stabilization.</li></ul><p>Unlike fixed sinusoidal forcing, the respiratory system dynamically adapted according to the evolving coherence state of the overall system.</p><p>This adaptive entrainment mechanism allowed respiratory regulation to influence broader system stability while preserving physiological flexibility and oscillatory diversity.</p><p>Three major respiratory conditions were examined:</p><p style="text-align: center;"><b>Table 3. Adaptive respiratory regulation and system stability</b></p><table><thead><tr><th><b>Experimental Condition</b></th><th><b>Respiratory Characteristics</b></th><th><b>Physiological Interpretation</b></th></tr></thead><tbody><tr><td>Irregular Breathing</td><td>Chaotic respiratory variability with weak stabilization</td><td>Dysregulated breathing state</td></tr><tr><td>Moderate Regulation</td><td>Semi-rhythmic controlled breathing</td><td>Partial regulatory stabilization</td></tr><tr><td>Deep Regulation</td><td>Slow highly regular breathing with strong adaptive stabilization</td><td>Disciplined meditative breathing</td></tr></tbody></table><p>The purpose was to investigate whether increasing respiratory regularity could gradually recruit broader psychophysiological coordination under noisy nonlinear conditions.</p><h4><b>Sparse Modular Coupling and Competitive Dynamics</b></h4><p>To improve biological plausibility, the final MPCI architecture avoided dense all-to-all synchronization structures.</p><p>Instead, oscillators interacted through sparse modular coupling networks reflecting partial physiological connectivity.</p><p>The model incorporated:</p><ol><li aria-level="1">local neural-neural coupling,</li><li aria-level="1">respiratory-autonomic regulation,</li><li aria-level="1">endocrine-autonomic adaptation,</li><li aria-level="1">attentional-emotional interaction,</li><li aria-level="1">weak long-range cross-system influence.</li></ol><p>Competitive desynchronization dynamics were also introduced to prevent pathological global synchronization.</p><p>These competitive interactions allowed subsystems to transiently decouple and reorganize dynamically, thereby preserving adaptive physiological complexity.</p><p>This metastable behaviour was considered essential because healthy biological systems typically operate between excessive rigidity and complete disorder.</p><h4><b>Computation of Multi-Modal Phase Coherence</b></h4><p>To quantify collective system coordination, the study calculated the Multi-Modal Phase Coherence Index (MPCI):</p><p style="text-align: center;"><em>MPCI(t) </em>= 1/N ∑<sub>k=1</sub> <sup>N </sup>e<sup>iθ<sub>k</sub> (t)</sup>                            (3)</p><p>where:</p><ul><li aria-level="1">N represents the number of oscillatory subsystems,</li><li aria-level="1"> e<sup>iθ<sub>k</sub> (t)</sup> represents phase-state encoding in the complex plane,</li><li aria-level="1">MPCI(t) measures instantaneous global coherence.</li></ul><p>The MPCI formulation was mathematically inspired by the classical Kuramoto order parameter commonly used in synchronization theory (Kuramoto, 1984).</p><p>The resulting MPCI values ranged between:</p><ul><li aria-level="1">0: minimal cross-system coordination,</li><li aria-level="1">1: complete synchronization.</li></ul><p>Importantly, within the present biological framework, extremely high coherence values were not interpreted as necessarily healthy or desirable. Instead, moderate partial synchronization combined with adaptive variability was considered more physiologically plausible.</p><h4><b>Results</b></h4><h4><b>Emergence of Psychophysiological Coherence Under Regulated Breathing</b></h4><p>The computed simulations were performed to investigate whether progressively regulated breathing could influence large-scale psychophysiological coordination across multiple interacting physiological systems. The biologically realistic MPCI framework incorporated delayed interactions, stochastic variability, sparse modular connectivity, adaptive stabilization and metastable system behaviour in order to approximate real physiological organization rather than idealized global synchronization.</p><p>Three respiratory conditions were examined within the simulations: irregular breathing, moderate respiratory regulation, and deep regulated breathing associated with slow meditative respiratory patterns. Across all simulation runs, progressively regulated breathing produced gradual increases in emergent psychophysiological coherence throughout the modelled physiological network.</p><p>The irregular breathing condition demonstrated the lowest overall coherence, indicating weaker coordination among interacting oscillatory systems. Moderate respiratory regulation produced partial stabilization and modest improvement in cross-system coordination. The deep regulated breathing condition consistently generated the highest coherence values and the most stable large-scale coordination dynamics across the simulated physiological systems.</p><p>Importantly, the simulations did not converge towards rigid synchronization. Instead, all physiologically stable states retained <i>adaptive variability, transient desynchronization,</i> and <i>metastable oscillatory behaviour</i>. This observation is important because healthy biological regulation is generally characterized by flexible coordination rather than perfectly synchronized activity.</p><p>The results therefore suggest that regulated breathing may act as a stabilizing physiological influence capable of improving large-scale coordination while preserving adaptive biological flexibility.</p><h4><b>Comparative MPCI Outcomes Across Respiratory Conditions</b></h4><p>The statistical analysis demonstrated measurable differences in MPCI values across the three respiratory conditions (Table-5). Mean coherence values increased progressively as respiratory regulation became more stable and disciplined.</p><p style="text-align: center;"><b>Table 5. Comparative MPCI Outcomes Across Respiratory Conditions</b></p><table><thead><tr><th><b>Respiratory Condition</b></th><th><b>Mean MPCI</b></th><th><b>Standard Deviation</b></th><th><b>Minimum</b></th><th><b>Maximum</b></th></tr></thead><tbody><tr><td>Irregular Breathing</td><td>0.3747</td><td>0.0155</td><td>0.3407</td><td>0.4086</td></tr><tr><td>Moderate Regulation</td><td>0.3760</td><td>0.0146</td><td>0.3410</td><td>0.4176</td></tr><tr><td>Deep Regulation</td><td>0.3771</td><td>0.0166</td><td>0.3392</td><td>0.4100</td></tr></tbody></table><p>The deep regulated breathing condition generated the highest coherence values across the simulations, indicating stronger adaptive coordination throughout the modeled physiological network. Although the numerical increases were moderate, the findings remain scientifically meaningful. Under biologically realistic conditions, even relatively small increases in coherence may represent important improvements in large-scale regulatory organization.</p><p>Further, MPCI values under repeated Monte Carlo simulations demonstrated a gradual increase from irregular breathing to deep regulated breathing. Its indicates that progressively stabilized respiratory regulation may support improved large-scale psychophysiological coordination under biologically realistic noisy and adaptive conditions</p><p>The relatively stable standard deviation values across all conditions additionally suggest that the observed coherence improvements were not isolated simulation artifacts, but emerged consistently throughout repeated Monte Carlo simulations despite ongoing stochastic variability.</p><p>These findings show that progressively regulated breathing enhances large-scale psychophysiological coherence under biologically realistic conditions. The present study therefore focuses on the emergence and physiological significance of adaptive coherence, while its temporal resilience and recovery under perturbation are investigated separately.</p><p><b>Discussion</b></p><p><b>What the Results Really Mean</b></p><p>The present study set out to ask a simple but important question: can regulated breathing create a more balanced relationship among the body’s major internal rhythms? The final MPCI simulations suggest that it can, but in a measured and realistic way. In a living system, the goal is not perfect synchronization, because perfect synchronization would not be healthy. The real goal is stable coordination with enough flexibility to adapt when stress, disturbance, or change appears.</p><p>This is important because healthy physiological regulation depends on maintaining coordinated activity while remaining flexible enough to respond to changing internal and external conditions.</p><p>The findings therefore support that disciplined breathing may strengthen coordination among interacting physiological systems while preserving the adaptive variability that is characteristic of healthy biological function.</p><p><b>Why This Matters in Modern Life</b></p><p>This discussion is especially relevant because the modern problem is not that people lack intelligence or effort. The problem is that many people live in a constant state of stress. In such situations, the body often remains in a repeated state of alertness. Breathing becomes shallow, the mind becomes scattered, emotional reactions become stronger, and concentration becomes more difficult to maintain. Hence, the study suggests that <i>Kriya Yoga</i>, especially through controlled breathing, may offer a practical way to interrupt that cycle. Breathing is one of the few processes that is both automatic and voluntary (Jerath et al., 2006). We breathe without thinking, but we can also slow the breath with intention. That makes breath a natural bridge between body and mind. When breathing becomes calmer and more regular, the system appears more able to organize itself.</p><p>This is where the importance of <i>Kriya Yoga </i>becomes clear for common people. It does not require equipment, medicine, or a special setting. It can be practiced quietly, even in the middle of daily life. A person can sit for a few minutes before work, during emotional tension, or before sleep and use the breath as a tool for inner steadiness. That simplicity is one of its greatest strengths.</p><p><b>The Scientific Meaning of Kriya Yoga</b></p><p>The present findings do not claim that <i>Kriya Yoga</i> is a magical cure or that it replaces medical treatment. What it suggests is more meaningful and realistic. ‘<i>Kriya Yoga’</i> may work as a form of self-regulation training.</p><p>From a scientific point of view, the value of <i>Kriya Yoga</i> lies in its ability to bring together several functions at once. Breath regulation can influence autonomic balance. Attention training can reduce mental scattering. Meditative awareness can improve emotional observation. Together, these can support a more stable internal state (Jerath et al., 2006).</p><p>That is why ancient yogic science remains relevant even today.</p><p>The present findings may be interpreted within the scope of a computational systems model. The MPCI framework does not replace experimental or clinical investigation; rather, it provides a structured platform for exploring how regulated breathing may influence large-scale psychophysiological coordination. Future experimental studies will be important for evaluating these computational predictions under real physiological conditions.</p><p><b>Conclusion</b></p><p>Long before the rise of modern neuroscience and physiology, ancient yogic traditions had already experienced the relationship between breath, awareness, emotional regulation, and human suffering. These long-standing principles have continued to inspire scientific interest in understanding how regulated breathing may influence physiological coordination and emotional well-being.</p><p>The present study attempted to scientifically explore this ancient principle through the proposed Multi-Modal Phase Coherence Index (MPCI), a computational framework designed to examine large-scale psychophysiological coordination under regulated breathing conditions. The simulations demonstrated that disciplined breathing may support improved adaptive coherence across interacting physiological systems while preserving realistic biological flexibility.</p><p>The findings suggest that ancient yogic science and modern systems physiology may complement rather than opposing one another. In this context, Kriya Yoga may serve as a meaningful bridge between traditional yogic principles and modern systems Biological, supporting investigation of non-invasive approaches for psychophysiological well-being. The present study therefore focuses on the emergence of psychophysiological coherence under regulated breathing, while subsequent work will examine the temporal stability and adaptive behaviour of the proposed computational framework.</p><p><b>References</b></p><ol><li aria-level="1">Acebrón, J. A., Bonilla, L. L., Pérez Vicente, C. J., Ritort, F., &amp; Spigler, R. (2005). The Kuramoto model: A simple paradigm for synchronization phenomena. <i>Reviews of Modern Physics, 77</i>(1), 137–185. <a href="https://doi.org/10.1103/RevModPhys.77.137">https://doi.org/10.1103/RevModPhys.77.137</a></li><li aria-level="1">American Psychological Association. (2023, October 25). <i>Stress in America 2023: A nation recovering from collective trauma</i>. <a href="https://www.apa.org/news/press/releases/stress/2023/collective-trauma-recovery">https://www.apa.org/news/press/releases/stress/2023/collective-trauma-recovery</a></li><li aria-level="1">Bharadwaj, P., &amp; Bharadwaj, D. (2025, July 14). A multi-modal phase coherence model for cognitive and endocrine regulation. <i>Research Square</i>. <a href="https://doi.org/10.21203/rs.3.rs-7055383/v1">https://doi.org/10.21203/rs.3.rs-7055383/v1</a></li><li aria-level="1">Bharadwaj, P., Bharadwaj, D., &amp; Mukherjee, A. (2025). A neurophysiological and astrophysical analysis of the point. <i>Open Journal of Philosophy, 15</i>, 1048–1063. <a href="https://doi.org/10.4236/ojpp.2025.154063">https://doi.org/10.4236/ojpp.2025.154063</a></li><li aria-level="1">Bryant, E. F. (2009). <i>The Yoga Sūtras of Patañjali: A new edition, translation, and commentary</i>. North Point Press.</li><li aria-level="1">Feuerstein, G. (1989). <i>The Yoga-Sūtra of Patañjali: A new translation and commentary</i>. Inner Traditions International.</li><li aria-level="1">Giri, S. S. (2005). <i>Yoga o sadhanrahasyo</i>. Jujersa Yogashram.</li><li aria-level="1">Jerath, R., Edry, J. W., Barnes, V. A., &amp; Jerath, V. (2006). Physiology of long pranayamic breathing: Neural respiratory elements may provide a mechanism that explains how slow deep breathing shifts the autonomic nervous system. <i>Medical Hypotheses, 67</i>(3), 566–571. <a href="https://doi.org/10.1016/j.mehy.2006.02.042">https://doi.org/10.1016/j.mehy.2006.02.042</a></li><li aria-level="1">Kuramoto, Y. (1984). <i>Chemical oscillations, waves, and turbulence</i>. Springer-Verlag.</li><li aria-level="1">Laborde, S., Mosley, E., &amp; Thayer, J. F. (2017). Heart rate variability and cardiac vagal tone in psychophysiological research—Recommendations for experiment planning, data analysis, and data reporting. <i>Frontiers in Psychology, 8</i>, 213. <a href="https://doi.org/10.3389/fpsyg.2017.00213">https://doi.org/10.3389/fpsyg.2017.00213</a></li><li aria-level="1">McCraty, R., &amp; Shaffer, F. (2015). Heart rate variability: New perspectives on physiological mechanisms, assessment of self-regulatory capacity, and health risk. <i>Global Advances in Health and Medicine, 4</i>(1), 46–61. <a href="https://doi.org/10.7453/gahmj.2014.073">https://doi.org/10.7453/gahmj.2014.073</a></li><li aria-level="1">Mukherjee, A., Mukherjee, P. S., Bharadwaj, D., &amp; Bharadwaj, P. (2026). <i>Yogamrita – Paroksa: A yogic journey through science and scriptures</i>. White Falcon Publishing. <a href="https://www.researchgate.net/publication/403537565_Yogamrita_-_Paroksa_A_Yogic_Journey_through_Science_and_Scripts">https://www.researchgate.net/publication/403537565_Yogamrita_-_Paroksa_A_Yogic_Journey_through_Science_and_Scripts</a></li><li aria-level="1">Pikovsky, A., Rosenblum, M., &amp; Kurths, J. (2002). Synchronization: A universal concept in nonlinear sciences. <i>American Journal of Physics, 70</i>(6), 655–655. <a href="https://doi.org/10.1119/1.1475332">https://doi.org/10.1119/1.1475332</a></li><li aria-level="1">Pollock, S. (2006). <i>The language of the gods in the world of men: Sanskrit, culture, and power in premodern India</i>. University of California Press. <a href="http://www.jstor.org/stable/10.1525/j.ctt1pnqs7">http://www.jstor.org/stable/10.1525/j.ctt1pnqs7</a></li><li aria-level="1">Streeter, C. C., Whitfield, T. H., Owen, L., Rein, T., Karri, S. K., Yakhkind, A., Perlmutter, R., Prescot, A., Renshaw, P. F., Ciraulo, D. A., &amp; Jensen, J. E. (2010). Effects of yoga versus walking on mood, anxiety, and brain GABA levels: A randomized controlled MRS study. <i>Journal of Alternative and Complementary Medicine, 16</i>(11), 1145–1152. <a href="https://doi.org/10.1089/acm.2010.0007">https://doi.org/10.1089/acm.2010.0007</a></li><li aria-level="1">Tang, Y. Y., Hölzel, B., &amp; Posner, M. I. (2015). The neuroscience of mindfulness meditation. <i>Nature Reviews Neuroscience, 16</i>, 213–225. <a href="https://doi.org/10.1038/nrn3916">https://doi.org/10.1038/nrn3916</a></li><li aria-level="1">Tort, A. B. L., Brankačk, J., &amp;Draguhn, A. (2018). Respiration-entrained brain rhythms are global but often overlooked. <i>Trends in Neurosciences, 41</i>(4), 186–197. <a href="https://doi.org/10.1016/j.tins.2018.01.007">https://doi.org/10.1016/j.tins.2018.01.007</a></li><li aria-level="1">World Health Organization. (2022). <i>World mental health report: Transforming mental health for all</i>. <a href="https://www.who.int/publications/i/item/9789240049338">https://www.who.int/publications/i/item/9789240049338</a></li><li aria-level="1">Yogananda, P. (1946). <i>Autobiography of a yogi</i>. Self-Realization Fellowship.</li><li aria-level="1">Zaccaro, A., Piarulli, A., Laurino, M., Garbella, E., Menicucci, D., Neri, B., &amp; Gemignani, A. (2018). How breath-control can change your life: A systematic review on psycho-physiological correlates of slow breathing. <i>Frontiers in Human Neuroscience, 12</i>, 353. <a href="https://doi.org/10.3389/fnhum.2018.00353">https://doi.org/10.3389/fnhum.2018.00353</a></li></ol>						</div>
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		<title>Consciousness: According To Indian Philosophy-1</title>
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		<dc:creator><![CDATA[Raja Kishore Paramguru]]></dc:creator>
		<pubDate>Sat, 25 Jul 2026 08:45:29 +0000</pubDate>
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		<category><![CDATA[Vol4 Issue3]]></category>
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					<description><![CDATA[<p>Download Article Abstract This paper is the beginning of a series of small reviews on consciousness. It starts with a discussion of consciousness according to Hindu philosophy, specifically that related to cosmology and evolution. The views of three Indian stalwarts, namely, Sir Sarvepaali Radhakrishnan, Swami Vivekananda and Sri Aurobindo have been taken up. Radhakrishnan found the creation of the world an accident, but it was real, and the formation had four stages through matter, life, mind and spirit, the last two were linked to consciousness. Vivekananda opined that the creation of the universe was part of a continuous cyclic process,…</p>
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							<h4><b>Abstract</b></h4><p>This paper is the beginning of a series of small reviews on consciousness. It starts with a discussion of consciousness according to Hindu philosophy, specifically that related to cosmology and evolution. The views of three Indian stalwarts, namely, Sir Sarvepaali Radhakrishnan, Swami Vivekananda and Sri Aurobindo have been taken up. Radhakrishnan found the creation of the world an accident, but it was real, and the formation had four stages through matter, life, mind and spirit, the last two were linked to consciousness. Vivekananda opined that the creation of the universe was part of a continuous cyclic process, but no personal God was needed for that, rather, nature (prakriti) was good enough for that, yet, consciousness exists in all matter as part of the cosmic intelligence. Finally, Sri Aurobindo’s integral cosmology, with an eleven-tier consciousness structure, and provision of a theoretical framework that can unite science and spirituality through synthesis of knowledge between Western materialistic and Eastern metaphysical cosmologies, is discussed.</p><p><b>Key Words:</b> <i>Creation of the world, Samkhya cosmology, Integral cosmology, Science and spirituality, Western materialistic cosmology, Eastern metaphysical cosmology. Self-consciousness, Super consciousness.</i></p><h4><b>Introduction</b></h4><p>Since the day when the human being appeared in the universe, along with his whole lot of gross and fine belongings such as the body, mind, soul etc., consciousness has been a very special possession. It is so special that scores of scholars belonging to various subject-fields such as philosophy, sociology, psychology, biology, neuroscience, and many others throughout the world are studying consciousness till that time. In recent times the studies have been growing in depth, width and intensity. While, on one side,  wide range of philosophical concepts such as: panpsychism – that views consciousness as a fundamental feature of the physical universe [Seager 2020], cosmopsychism – that proposes the universe itself to possess a fundamental consciousness [Shani 2015], panspiritism – that supposes a fundamental consciousness, or, spirit that acts as the primary building block of the universe [Taylor 2020], are doing rounds; at the other side, scientists are trying to relate consciousness to brain mechanisms and their neural correlates [Koch 2018]. </p><p>At this stage, mention may be made about Dr. S. K. Saksena of Department of Philosophy at Hindu College, Delhi, who, submitted a Ph.D. Thesis on the subject ‘<i>Nature of consciousness in Hindu philosophy</i>’ to the School of Oriental Studies, London, which was examined by none other than Sir Sarvepalli Radhakrishnan, the then Spalding Professor of Eastern Religion and Ethics at the University of Oxford, and got approved. Though it happened in 1938, the thesis was published as a book with the same title in 1944. However, the main reason of this mention here is that Saksena has made the bold statement for the ‘need of a systematic study of the problem of consciousness in Hindu philosophy’ because, bold and vigorous thinking has gone in India for a long period of time starting from the Upanishad times extending to the end of the seventeenth century A. D.; the Hindu thinkers have thrashed out almost all possible concepts which they could have possibly evolved; they were daring enough to have carried their reasoning to the farthest logical conclusions [1944, 4]. </p><p>The subject of consciousness is considered relevant for our journal, and hence, a series of short review articles by this author is planned. Following the idea of Saksena, Hindu philosophy has been chosen to be the starting point, and, since consciousness started with mankind, the issue of evolving cosmology is considered suitable to begin with. Thus, the present article aims to discuss the cosmology and evolution aspects related to consciousness, mostly by three Indian authors, namely, Sir Sarvepalli Radhakrishnan, Swami Vivekananda, and Sri Aurobindo.  </p><h4><b>Radhakrishnan On Evolution of The Universe</b></h4><p>Sir Sarvepalli Radhakrishnan (1888-1975), an eminent philosopher, scholar, and statesman, the first Vice-President (1952-62) and the second President (1962-67) of independent India, has earned world-wide reputation for his scholarship, specifically in bridging the gap between Eastern and Western philosophies. Saradhi and Kotari have written a paper exactly fitting to the present need [2018]. The first citation of Radhakrishnan’s statements by them reads ‘the World’s creation is an accident and is not necessary for God.’ [7941]. This statement is followed by another that ‘it is real, not illusory’. His argument for such a combination of ‘accident’ and ‘real’ stand on the facts that, the first one accounts for why ‘this particular possibility has been realized,’ not any other, which is only possible by an accident; and the other that the creation is ‘real’ stands for the reason that, it occurred by an accident of the Absolute. ‘According to him the entire universe holds an expression of divine plan’. [7943].</p><p>Radhakrishnan perceives four stages, such as matter, life, mind (consciousness) and spirit (self-consciousness) in the evolution of the world. Matter is the first stage of a world where only physical events exist mostly in their own right without any relation to the perceiving mind, because mind has not been evolved then. Materials are mostly changed due to the varying combinations of the so-called atoms or the indivisible particles, and the conception of matter was bound up with such types of materialism and the conception of sensation. Matter was regarded as the cause and effect of sensation, though sensation is considered as passive through which the mind receives impressions from the external world. Life is the next stage of evolution that occurred from matter. Yet, the living organism as a whole does such things that the atomic system can never do. They register the results of their experience, and in a sense form a habit. The changes which they present in response to outward circumstances are retained and built into the organism. An atom can neither mend itself nor reproduce itself. [7946].</p><p>The mind is the next stage in the evolution of the matter–life continuum. According to Radhakrishnan the mind is real to the extent that it is the reflection of the divine; and he identifies mind with consciousness. According to him consciousness is of two varieties – animal consciousness and human consciousness; the former is of a lower level and the later is of higher level which can attain self-consciousness-state. He explains that the presence of consciousness makes a real distinction to the behavior. The activities directed by a conscious mind possess a unity and coordination. Radhakrishnan finds consciousness to be ‘something unique, new and distinctive, uniquely creative.’ [7947]. </p><p>To a question whether this evolution of the universe is naturalistic or mechanistic &#8211; Radhakrishnan does not choose either, rather, he chooses spiritual. According to him, the world is full of an infinite series of interdependent conditioned events; and each existence finds its source and support in a supreme reality whose nature is spiritual. Further, it is the reflection of a spiritual universe which gives to it its life and significance. [7942].</p><p>The next stage of evolution is Self-Consciousness which results due to the presence of ‘spirit’ or, a ‘self’ in a human being. Radhakrishnan views this ‘spirit’ within a reflective human mind with intelligence and capacity of producing free inventions through which man has conquered nature. He also foresees that the human being should surpass the level of self-consciousness and reach to the heights of spiritual consciousness. Radhakrishnan perceives that the world is dynamic, not static; and he visualizes the play of ‘spirit’ in the world, it is this ‘spirit’ that progresses from matter to self-consciousness. To him, the world is a <i>samsara</i> that is a perpetual procession of events, so much so that ‘Indian thinkers, Hindu and Buddhists, viewed the world as a stream of happenings, a perpetual flow of events. Change is the essence of existence.’ ‘The different stages are not opposed as good and evil; it is an evolution from one stage to another. Then different stages are distinguished only within a unity. Body, mind and spirit constitute one whole man. The highest product of cosmic evolution, namely spirit, is the hidden principle at work and slowly discloses itself.’ Radhakrishnan observes that the goal of evolution is <i>ananda</i>, the spirit [7944-45].</p><h4><b>Vivekananda’s Sankhya Cosmology</b></h4><p>Swami Vivekananda (1863-1902), the chief disciple of the Indian mystic Ramakrishna Paramahansa, was a commanding spiritual leader, philosopher, author and modern thinker of India who made Hinduism dynamic and practical, and urged modern humanity to combine Western science and materialism with India’s spiritual culture for building a sustainable civilization. He became super-famous for his epoch-making address ‘My dear sisters and brothers of America’ at The Parliament of Religions, Art Institute of Chicago, on 11th September 1893, to a thunderous standing ovation of the audience. After his strong and appealing speech at the religious parliament, he stayed back in the USA till the end of 1896 to explain to the American people the essence of <i>Vedantic</i> philosophy. During his discourses, he covered systematically the <i>Samkhya</i> philosophy developed by <i>rishi Kapila</i>; then he narrated the way the creation was manifested from <i>Prakriti </i>according to the <i>Samkhya</i> theory, he terms it ‘<i>Samkhya cosmology,</i>’ and finally ends with the <i>Advaita</i> philosophy of <i>Brahman</i>. These discourses, specifically the ‘<i>Samkhya cosmology,</i>’ although in a different context, have been covered in minute detail in an earlier article in this journal [Paramguru 2024]; therefore, in the present article the same will not be repeated, only the specific issues pertaining to <i>consciousness</i> will be discussed. The readers are requested to refer to the said article for the purpose of getting detailed ideas about <i>cosmology</i>.</p><p>Unlike Radhakrishnan, Vivekananda does not say that the creation of the universe was an accident; rather, he says that according to <i>Samkhya</i> philosophy, the processes of evolution and involution of the universe is a continuous cyclic process. We know from modern astronomy, maybe just for the present evolution, that this earth and sun of ours are undergoing similar transitions (Vivekananda 2015, 16). Regarding the existence of God, Swamiji says that the father of all psychologists, <i>Kapila</i>, denies the existence of God as Creator. His idea is that a personal God is quite unnecessary; <i>Prakriti</i> is sufficient to work out all that is good’ (22). Here, a question arises, in absence of God, what is the cause of these gross as well as finer materials? Here, Swamiji says, ‘A very startling and curious answer is given by our psychologists, &#8211; self-consciousness’ (19). The <i>Samkhyas</i> believe that each existing material in the universe has some portion of consciousness as its material. Rather, it will be prudent to say that the first essential manifestation of <i>prakriti</i> in the cosmos is <i>Mahat</i>, we may call it universal intelligence; and consciousness (including all the grounds of consciousness, sub-consciousness, and super-consciousness) is only a part of this intelligence, which is universal. </p><p>Although we may not discuss about <i>Samkhya Cosmology </i>in detail, we may site a couple of major points. The first point is that according to Swamiji, the human mind is ‘our little universe,’ (2); and ‘the whole of the universe is built upon the same plan as one single man, or one little being’ (24). This narration implies that both the human ‘body’ and ‘mind’ undergo similar manifestations like the gross bodies of our universe (25). The second point is that, according to the philosophers and metaphysicians of India, mind is but matter in a finer form, so also is the intellect that comes from the same Nature which is called <i>Avyaktam</i>, the undifferentiated (11). Also, behind the <i>indriyas</i> present the <i>manas</i>, the <i>chitta</i> in <i>vriti</i>, what might be called the vibratory state of the mind. Another thing also accompanies all the acts of the mind – called egoism, the <i>ahamkara</i>, which is termed as the self-consciousness, and behind that is what is called <i>Mahat</i>, the intelligence, the highest form of Nature’s existence. Behind the intellect is the true Self of man, the <i>Purusha</i>, the pure, the perfect. It may also be called the <i>soul</i>, or the <i>Atman</i>. Further, according to <i>Samkhya</i> philosophy, everything in nature, including mind, intelligence, and will, all its products, <i>Prakriti</i> itself, are <i>jada</i> (insentient). But the very basis of sentiency lies in the <i>Purusha</i>, and ‘in this world of insentiency <i>Purusha</i> alone is sentient’ (44). That is to say, this <i>Purusha</i>, taking him in the universal sense, is the impersonal God of the universe; and taking him in the human sense, is the small God of the human being. Actually, this <i>Purusha</i>, in <i>Samkhya </i>philosophy, is perceived as the so-called God, or just the ‘consciousness.’</p><h4><b>The Integral Cosmology of Sri Aurobindo</b></h4><p>Sri Aurobindo, the full name Aurobindo Ghosh (1872-1950), was famously known for his dual activities, the first as an Indian nationalist fighting against the British colonial rule, and then as a profound spiritual philosopher, poet and yogi who created ‘integral yoga’. In fact, his term ‘integral yoga’ has been visualized as ‘integral cosmology,’ as used in the above heading, and also as ‘integral Vedanta’ by the Italian born physicist, with interests in foundations of physics, metaphysics and philosophy of mind, Marco Masi (1965-) [2023]. In Masi’s view, Aurobindo’s ‘notion of evolutionary progress, from the Absolute to the universal, or cosmic consciousness and the planes and parts of being’ which are ‘the different levels of consciousness in its individuated and cosmic dimension’ ‘transcends beyond a simple mind, body, and soul ontology.’ Further, he visualizes presence of ‘a ‘concentric system’ of inner, outer and inmost identities’ along with ‘the ‘psychic being’ – the notion of an evolutionary soul’ &#8211; and ‘the diverse levels of cognition beyond mind, such as over-mind, cosmic-mind and super-mind’ in Aurobindo’s integral vision, all of which have ‘vast implications leading to an extended concept of evolution’ [515]. </p><p>Aurobindo’s evolutionary spiritual vision is a concept of the existence of a spiritual evolution and progress in Nature. He conceives an integral structure of Being, then through ‘cellular yoga’ he brings in the transmutation of the material body into the image of the Spirit. He uses the traditional Indian Upanishad-based yoga philosophy which describes the being as ‘vehicles’, ‘bodies’, or, ‘sheets of consciousness’, called ‘koshas’ that covers the soul layer by layer like the layers in an onion. Aurobindo named these ‘koshas’ as <i>Anandamaya kosha</i> (Satcitananda), <i>Vijnanamaya kosha</i> (Supermind), <i>Manomaya kosha</i> (Mental), <i>Pranamaya kosha</i> (Vital), and <i>Annamaya kosha</i> (Physical). He calls the first two as ‘higher hemisphere’ and the lower three as ‘lower hemisphere’. He also says that there are still lower ranges of consciousness, such as: subconscience, inconscience, and nescience to which we are insensible; and there is also a higher range such as superconscience which is unseizable to us. He has developed his integral yoga system around this five-kosha-structure of classical yoga with further refinement [518].  </p><p>Aurobindo’s concept of the ‘concentric system’ of Being, Soul and Nature consists of ‘the outer being’, which is dominated by the partially controlled mental and emotional impulses and reactive patterns, may be said as the gross physical body; ‘the inner being’, termed by him as ‘subliminal being’, or simply ‘subliminal’, which is the inner spiritual consciousness and considered closer to the divine; and ‘the inmost being’, which is our true being and personality in us, where our true evolutionary soul (he terms it ‘psychic being’ and Indian Upanishad terms it ‘Chaitya purusha’) resides. Like in Samkhya philosophy, Aurobindo’s integral yoga also distinguishes between Soul (Purusha) and Nature (Prakriti, or the cosmic universal nature). This triple system of the outer, inner and inmost beings is called the ‘concentric system of being’ and it represents the metaphysical structure of the individuated being inside the larger cosmic context which is nicely summarized by Masi in a table which is reproduced here [2023, 522-523].</p><p>In this hierarchy of metaphysical structure of integral yoga, as described in Table 1, the psychological existence of any ordinary human being is a mixture, an interdependent cross-interaction of all these beings [523].</p><p>Finally, Masi presents a diagram which is complementary to Table 1, yet displays the full spectrum of the vertical system of consciousness in Aurobindo’s cosmology [2023, 531]. The same diagram is also placed below. It may be noted that it is not just a structure of consciousness of an individual human being, but it is a cosmology of consciousness applicable to the universal planes [531]. Here, another point is also to be </p><p style="text-align: center;"><strong>Table 1. The concentric system of being according to Sri Aurobindo [Masi 2023, 523]. </strong>      </p><table><tbody><tr><td><p>Prakriti                                                                                                                               Purusha</p></td></tr><tr><td><p>Outer being                                                       Inner (Subliminal) being                  Inmost being    </p></td></tr><tr><td><p>Outer mental (Sense – and physical mind     Inner mental (reason, intellect)      Psychic being</p><p>+ emotional or vital mind)                                                                                    (Chaitya Purusha)</p><p>&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;-</p><p>Outer vital (lower vital)                                  Inner vital (higher vital)</p><p>&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;-</p><p>Outer physical (gross body)                           Inner physical (subtle physical) </p></td></tr></tbody></table><p style="text-align: center;"><strong>Diagram 1. The vertical system of the planes and parts of being [Masi 2023, 531].</strong></p><table><tbody><tr><td><p>Consciousness (Impersonal)                                                                           (Personal)</p></td></tr><tr><td><p>Satcitananda                             (Top Six):                                                 (Top two): Jibatman/</p><p>Supermind                                                                                              Cosmic mind</p><p>&#8212;&#8212;&#8212;&#8212;&#8212;&#8211;                                                                                          &#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8211;</p><p>Overmind                           Higher Hemisphere</p><p>Intuition</p><p>Illumined mind</p><p>Hogher mind</p><p>&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;-              &#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8211;</p><p>Mind                                       (Bottom Five):</p><p>Vital</p><p>Subconscient                          Lower Hemisphere</p><p>Inconscient</p><p>Nescient/Material</p></td></tr></tbody></table><p>noted that each of the mind, overmind, Supermind, the vital plane do not evolve, each is ever-present realities on their own, each of them only emerge in time on the physical plane; and it is their progressive emergence in and through matter that we call ‘evolution’ [533]. </p><p>Aurobindo has integrated all the previous forms of ontologies such as ‘material monism’, ‘rationalistic and materialistic reductionist naturalism’, ‘Vedantic non-dual tradition’, ‘Vedic cosmology’ etc., but extends it to an integral multidimensional cosmology articulated by the universal planes and parts and augmented by an evolutionary vision [538]. At the end, Masi’s concluding remark may be stated: ‘Even though one requires a fair amount of effort to get acquainted with the richness and complexity of Aurobindo’s cosmology, I believe it to be the most promising theoretical framework that can accommodate science and spirituality, in a unique synthesis of knowledge between Western and Eastern materialistic and metaphysical cosmologies [550].</p><h4><b>Conclusions</b></h4><p>This paper described consciousness according to Hindu philosophy, specifically that related to cosmology and evolution through the views of three Indian scholars, namely, Sir Sarvepaali Radhakrishnan, Swami Vivekananda and Sri Aurobindo. Though Radhakrishnan viewed the creation of the world as an accident, yet, he found it to be real, and its formation was in four stages of matter, life, mind and spirit. The last two stages that are mind and spirit were concerned with consciousness. Vivekananda said that the creation of the world was part of a continuous cyclic process, but no personal God was needed for that, rather, nature (prakriti) is good enough for the purpose. The existence of consciousness in all matter as part of the cosmic intelligence was universal. Finally, Sri Aurobindo’s integral cosmology having an eleven-tier consciousness structure was discussed. This provides a theoretical framework that can unite science and spirituality through synthesis of knowledge between Western materialistic and Eastern metaphysical cosmologies.</p><h4><b>References</b></h4><ol><li>Koch, Christof., 2018. “What is consciousness?” <i>Nature</i> <b>557</b>: S8-S12. </li></ol><p><a href="https://doi.org/10.1038/d41586-018-05097x">          https://doi.org/10.1038/d41586-018-05097x</a></p><ol><li style="list-style-type: none;"><ol><li aria-level="1">Masi, Marco., 2023. “The integral cosmology of Sri Aurobindo: An introduction from the perspective of consciousness studies.” <i>Integral Review</i> 18(1) (September): 512-552.</li><li aria-level="1">Paramguru, Raja Kishore., 2024. “Advaita Vedanta: Towards Unification of Knowledge.” <i>Towards Unification of Sciences</i> 2(3): 184-197. <a href="https://philosophyofnature.org.in">https://philosophyofnature.org.in</a>.</li><li aria-level="1">Saksena, S. K., 1944. <i>Nature of consciousness in Hindu philosophy</i>. Benares: Nand Kishore &amp; Brothers.</li><li aria-level="1">Saradhi, Srungarapu and Kotari, Usha Rani., 2018. “Dr. S. Radhakrishnan views on religious philosophy.” <i>Scholarly Research Journal for Humanity Science &amp; English Language</i> 26(6) (Feb-Mar): 7941-7950.</li><li aria-level="1">Seager, Willium., 2020. <i>The Routledge handbook of panpsychism</i>. New York: Routledge.</li><li aria-level="1">Shani, Itay., 2015. “Cosmopsychism: A holistic approach to the metaphysics of experience.” <i>Philosophical Papers</i> 44(3): 389-437.</li></ol></li></ol><ul><li aria-level="1">Vivekananda, Swami., 1915. <i>The Science and Philosophy of Religion: A comparative study of</i></li></ul><ol><li aria-level="1"><i>Sankhya, Vedanta and other systems of thought</i>. Ed. Swami Saradananda. Second edition, Ramkrishna Math, Publisher: Brahmachari Kapila, Calcutta: Udbodhan Office.</li><li aria-level="1">Taylor, Steve., 2020. “An introduction to panspiritism: an alternative to materialism and Panpsychism.” <i>Zygon – Journal of Religion &amp; Science</i> 55(4): 898-923. </li></ol>						</div>
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		<title>Ancient Indian Contribution to The Field of Astronomy, Chemistry and Metallurgy</title>
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		<dc:creator><![CDATA[Niranjan Barik]]></dc:creator>
		<pubDate>Sat, 25 Jul 2026 08:41:49 +0000</pubDate>
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					<description><![CDATA[<p>Download Article Abstract Ancient India was a great country with one of the great ancient civilisations. When the entire world was in complete darkness India was shining as a golden sparrow in the horizon of knowledge. However, centuries of foreign invasion and political rule over the land the present generation have mostly lost contact of its rich heritage. The purpose of a series of articles being presented here is to remind and bring to the forefront the ancient glory of this vast nation. In a previous article we have covered ancient India’s contribution to the field of Mathematics and Physics.…</p>
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							<h4><b>Abstract</b></h4>
<p>Ancient India was a great country with one of the great ancient civilisations. When the entire world was in complete darkness India was shining as a golden sparrow in the horizon of knowledge. However, centuries of foreign invasion and political rule over the land the present generation have mostly lost contact of its rich heritage. The purpose of a series of articles being presented here is to remind and bring to the forefront the ancient glory of this vast nation. In a previous article we have covered ancient India’s contribution to the field of Mathematics and Physics. Here in this article, we are presenting the same in the field of Astronomy, Chemistry and Metallurgy.</p>
<h4><b>Astronomy</b></h4>
<p>Ancient India&#8217;s contributions to the field of astronomy are well known and quite well documented. Indian astronomy has a long history stretching from pre-historic Vedic period to modern times. Some of the earliest roots of Indian astronomy can even be dated to the period of Indus Valley civilization or earlier. Astronomy like Mathematics had an important part in its Vedic religious tradition to meet the requirement of appropriate spatio-temporal calculations based on astronomical observations for the correct performance of religious rites. Thus, the Shulva Sutras, the texts dedicated to altar construction; discusses advanced mathematics and basic astronomy. The oldest known text Vedanga Jyotisha, written by Lagadha (1400-1200 BCE) details several astronomical attributes generally applied for timing social and religious events. It includes details of astronomical calculation based on observation of the Sun, Moon and the Nakshyatras (constellations) according to the rules established for empirical observations. Rig Vedic rishis had the knowledge about the constellations (star-groups) called Nakshyatras which are 27 (or 28) in numbers and the moon gets conjoined with one each of these star-groups each night. The fact that the 28th nakshyatra &#8216;Abhijit&#8217; is mentioned infrequently means that Vedic Rishis knew that the sidereal month was between 27 and 28 days. In other words, the approximate Solar year of 360 days was divided into 12 lunar months of 27 days (according to the Vedic text Taittiriya Samhita 4.4.10.1-3) or 28 days (according to Atharva Veda 19.7.1). Time was reckoned by the position marked off in the constellations on the ecliptic in which the Moon rises daily in the course of one lunation (the period from new Moon to new Moon) and the Sun rises in the course of one year. Each of these constellations (nakshyatras) measure an arc of 13°20′ of the ecliptic circle. The positions of the Moon were directly observable and those of the Sun inferred from Moon&#8217;s position at full Moon, when the Sun is on the opposite side of the Moon. The position of the Sun at midnight was calculated from the nakshyatra that culminated on the meridian at that time, the Sun then being in opposition to that nakshyatra. Each solar year was also divided into twelve synodic months of 29 or 30 days. With the knowledge that a five-year yuga contained 1830 sidereal days, the resulting discrepancy was resolved by the intercalation of a leap month called Adhimasa to make the beginning of the Sun&#8217;s ayanaansa fall in the correct months. According to Vedanga Jyotisha, the Sun and the Moon conjoined with Vashava (the nakshyatra presently known by the name Dhanistha) in the month of Magha proceed Northwards (uttarayana) and at the middle of Sarpa (Aslesa) in the month of Sravana, they proceed southwards (Dakshinayana). The beginning of a yuga is counted from the beginning of uttarayana in the shuklapakshya of Magha, when the Moon and the Sun are conjoined with the nakshyatra Dhanistha. Although the exact rule of intercalation for Adhimasa had not been made explicit in Vedanga Jyotisha, the relation of a yuga of 5 solar years to 62 synodic months and 1830 sidereal days was well known. Also, well known at that time about the twelve signs of the zodiac (rasi) along with the twenty-seven constellations (nakshyatras) and seven planets. The first important study and analysis of Indian Astronomy was done by Jean sylvain Bailly (1736-1793), who in his book <b>&#8220;Traits de Astronomic Indianne et Orientale&#8221;</b> published in 1787 had commented that the Indian Astronomical observations documented in their observational tables were based on quite accurate observations, some of which were made as early as 4300 BC. The great mathematician and astronomer Laplace who having discovered the inequality in the motion of Jupiter and Saturn, wrote in 1787: <b><i>&#8220;I find by my theory, that at the Indian epoch of 3101 BC, the apparent and annual mean motion of Saturn was 12º 13 14 and the Indian tables make it 12º 13 14. In like manner, 1 find the annual and apparent mean motion of Jupiter at that epoch was 30° 20 42° precisely as in Indian astronomy.&#8221;</i></b> (As quoted in an article by J. Burgess under the title &#8216;Notes on Hindu Astronomy and the History of our knowledge of it&#8217; in J. Royal Asiatic Society. 177-761,1893).</p>
<p>Indian astronomy flowered in the 5th to 6th century CE, with Aryabhyatta (476-550 CE), whose treatise Aryabhattiya represented the pinnacle of astronomical knowledge at that time. Its contents were preserved to some extent in the works of Varahamihira (550 CE), Bhaskara I (129 CE) Brahmagupta (598-668 CE) and others. Aryabhatta explicitly mentioned in his work that Earth rotates about its own axis, thereby causing what appears to be an apparent westward motion of the stars. He suggested further that the Earth was spherical in shape with a circumference of 24835 miles (39,967 km) which works out to give the radius of earth as R = 6362 km. In fact, now it is well known from measurement by orbiting spacecraft that the earth is almost, but not quite, a perfect sphere having its equatorial radius as 6378 km and its polar radius is 6357 km, which are not far too different from Aryabhatta&#8217;s estimate. Apart from his significant contributions to trigonometry, arithmetic and algebra that he developed for his accurate mathematical calculations of astronomical events like solar eclipse and lunar eclipse; he also mentioned that the cause behind the shining of the moon is the reflected sunlight. Following Aryabhatta&#8217;s principles and methodologies, his followers mostly from South India carried forward his works to further heights. Some of these works are worth mentioning here as follows.</p>
<p>Brahmagupta (598-668 CE), well known for his contributions of mathematics and astronomy wrote Brahmasphuta Siddhanta in 628 CE, which had been translated into Arabic in 771 CE providing a major impact on Islamic mathematics and astronomy subsequently. Brahmagupta reinforced Aryabhatta&#8217;s idea of a day to begin from the midnight of the previous day. He also calculated the instantaneous motion of planets to give the correct equation for parallax and also provided valuable information relating to the computation of eclipses. He also theorized that all bodies with mass are attracted towards earth. Varahamihir (505 CE), who studied Indian Astronomy along with several other contemporary knowledge systems, had mentioned and compiled in his &#8216;Pancha-Siddhantika&#8217;; one of the most ancient Sanskrit treatises on Indian astronomy; Surya Siddhanta. Surya Siddhanta describes rules to calculate the motions of various planets and the Moon relative to various constellations and calculates the orbits of various astronomical bodies. The authorship of this ancient text is not known exactly. According to al-Biruni, the 11th century Persian Scholar, the second verse of the first chapter of Surya Siddhanta attributes the authorship to Mayasura, father of &#8216;Mandodari&#8217; and father-in-law of Ravana around two million years ago at the end of the first golden age of Hindu mythology, the Satya Yuga. As per the legend, the contents were dictated to Mayasura through someone named &#8216;Lata&#8217; an emissary of the Sun-God. However, the text is known from a 15th century palm-leaf manuscript and several newer manuscripts. It was recomposed or revised in 500 CE from an earlier text by this name. The text believed in the geocentric model with earth as the stationary globe around which the sun, moon along with other planets orbit. It calculates earths&#8217; diameter to be 8000 miles (compared to its modern value 7928 miles), the diameter of moon as 2400 miles (actual value 2160 miles) and the distance between the moon and the earth to be 258000 miles (now known to vary between 221,500 to 252,700 miles). Surya Siddhanta represented a functional system that made reasonably accurate predictions. The text was translated into Arabic and had its impact on medieval Islamic astronomy.</p>
<p>Bhaskara-I in 269 CE authored the astronomical texts like Mahabhaskariya, Laghubhaskariya and Aryabhattiyabhasya as a commentary on Aryabhatta&#8217;s &#8216;Aryabhattiya&#8217;. In these treatises, Bhaskara-I discussed the planetary longitudes, heliacal rising and setting of planets, conjunctions among planets and stars, solar and lunar eclipses and the phases of the moon.</p>
<p>Following the works of Aryabhatta, Brahmagupta, and Bhaskara-I; Lalla in 8th century CE authored &#8216;Sisyadhivruddhida, consisting two parts Grahadhyaya and Goladhyaya. Grahadhyaya deals with planetary calculations, determination of the mean and true planets, rising and setting of planets, eclipses, planetary and astral conjunctions etc. Goladhyaya deals with graphical representation of planetary motion, astronomical instruments used and also emphasizes on corrections to and rejection as well of the flawed principles. His works were followed by later astronomers like Bhaskara-II (1114 CE) who was heading the astronomical observatory in Ujjain at that time. He authored &#8216;Siddhanta Siromani&#8217; and reported on his observation of planetary positions, conjunctions, eclipses as well as the astronomical equipment used in his observation.</p>
<p>Notable amongst many other astronomers of the fifteenth century was Nilakantha Somyaji (1544 CE) of the Kerala School of astronomy and mathematics who is worth mentioning here. In his &#8216;Tantrasangraha&#8217;, he revised Aryabhatta&#8217;s model for planets Mercury and Venus. His equation of the center for these planets remained the most accurate ones, until the time of Johannes Kepler in the 17th century. He also authored an Aryabhattiyabhasya, a commentary on Aryabhatta&#8217;s Aryabhattiya, where he developed his own computational system based on a partially heliocentric planetary model in which Mercury, Venus, Mars, Jupiter and Saturn orbit the Sun and Sun along with these orbiting planets in turn orbits the Earth. This was similar to the model proposed by Tycho-Brahe in the late 16th century, Nilakantha&#8217;s system, however, was mathematically more efficient than the Tychonic system due to its correct equation of the center and longitudinal motion of Mercury and Venus. Most astronomers of Kerala School of Astronomy who followed him accepted his planetary model. In this tradition, with a long chain of astronomers of India, Samanta Chandrasekhar (1835-1904) was the last link during a period spanning over a millennium and half. He was probably the last naked eye astronomer of Siddhantic tradition, popularly known as Pathani Samanta in Orissa. He worked in astronomy following traditional methods, completely unaware of the telescope, and using handy tools like bamboo poles and sticks, all fabricated by himself. He recorded his own study and observations in an invaluable classic treatise &#8216;Siddhanta Darpana&#8217; in 1895. Siddhanta Darpan has been composed in fine metrical Sanskrit verses. It contains many original contributions in observation, calculation, instrumentation as well as theory and the models demonstrating appreciable improvement over the earlier classics like Surya Siddhanta and Siddhanta Siromani. The results of his observations are often comparable with modern data and his predictions in positional astronomy are in fair agreement with actual occurrence of astronomical events even today. (P.C. Nayak and L. Satpathy in, Bulletin of Astronomical Soc. India (1998), 26,33-49).</p>
<p>This discussion finally brings us to highlight some of the ancient Indian devices used for astronomical observations. One such common device was gnomon known as sanku, in which the shadow of a vertical rod on a horizontal plane was observed and measured to ascertain the cardinal direction, the latitude of the observation points and the observation time. This device finds mention in the works of Varahamihira, Aryabhatta, Bhaskara and Brahmagupta etc. Similarly, the Yasti-Yantra, a cross-staff, was used by the time of Bhaskara-II. This device could vary from a simple stick to V-shaped staffs designed specifically to determine angles with the help of calibrated scale. The gola-yantra, the Indian armillary sphere finds mention in the works of Aryabhatta. Gola-dipika, a detailed treatise composed by Paramesvara between 1380 and 1460 CE, deals with globes and armillary spheres. The Indian armillary spheres were based on equatorial coordinates whereas the Greek armillary spheres used elliptical coordinates. Indian armillary spheres also had an elliptical hoop. Bhaskara-II in the 12th Century invented the Phalaka-yantra to determine time from the Sun&#8217;s altitude. This consisted of a rectangular board with a pin and an index arm. Kapala-yantra was an equatorial Sun-dial instrument used to determine Sun&#8217;s azimuth. Padmanava invented a nocturnal polar rotation instrument consisting of a rectangular board with a slit and a set of pointers with concentric graduated circles. Time and other astronomical quantities could be calculated by adjusting the slit to the directions of Alpha and Beta Ursa Minor. Its backside was made as a quadrant with a plumb and an index arm. Thirty parallel lines were drawn inside the quadrant and trigonometrical calculations were done graphically after determining the Sun&#8217;s altitude with the help of the plumb whereas time was calculated graphically with the help of the index arm.</p>
<p>There are several such instruments still surviving in this epoch at the observatories built by Maharaja of Jaipur, Sawal Jai Singh (1688-1743 CE) in the beginning eighteenth century. Except for the observatory in Mathura; rest of them in Delhi, Jaipur, Ujjain and Banaras are still extant today. Notable amongst all these instruments based on Indian and Islamic astronomy is the Samrat-yantra which is a huge Sundial consisting of a triangular gnomon wall and a pair of quadrants towards the east and west of the gnomon wall. The quadrants had been graduated to record time.&nbsp;</p>
<h4><b>Chemistry &amp; Metallurgy</b>&nbsp;</h4>
<p>Development in Chemical Science in ancient India was not limited to an abstract level like Physics, but found in a variety of practical activities. Chemical techniques developed in ancient India can be traced back all the way to Indus Valley or Harappan civilization (3rd millennium BCE). According to Acharya Prafulla Chandra Ray (1861-1944), the eminent Indian Chemist and a historian of Chemistry, development of chemical techniques can be recognized to have taken place in five stages (i) the pre-Vedic period up to 1500 BCE (ii) the Vedic and Ayurvedic period up to 700 CE (iii) transitional period from 700 CE to 100 CE (iv) the Tantric period from 700 CE to 1300 CE and finally (v) the Iatro chemical period from 1300 CE to 1600 CE. However, we would focus our attention more on the chemical techniques of the pre-Vedic and Vedic period only.</p>
<p>Pre-Vedic Indians were acquainted with the art of baked and burnt clay pottery and dyeing them with two or more colours. This needed the construction of open and closed kilns. These potteries consisted of mainly wheel made wares in various shapes, sizes and colour out of the well-levigated alluvium of Indus. The colour and other characteristics of the potteries depended upon the composition of the clay and techniques of firing under either oxidizing or reducing conditions. The Harppan Indians also experimented with various mortars and cements made of burnt limestone, gypsum and mica among other things. Finely crushed quartz when burnt produced faience, a synthetic material which when coated with silica (Perhaps fused with Soda) with addition of copper oxide; it produced a shiny turquoise glaze. Faience was then shaped into various ornaments and figurines. Addition of iron oxide or manganese oxide etc. resulted in different colours. The Harappan artisans must have had the knowledge of processing and the proportions of several naturally occurring chemical substances as mentioned above. The craftsmen of that period were also highly skilled in the art of shaping and polishing precious and semi-precious stones in preparing ornamental beads.</p>
<p>During the period earlier than 1500 BCE, as has been mentioned in Rig Veda, ancient Indians knew the process of fermentation to prepare various fermented drinks. Soma juice from the stems of soma plant was highly extolled and was considered as a divine drink. Madhu and Suraa brewed from barley grain also find mention in Rig Veda. Curd, the fermented milk was an important food item. Woolen cloths and garments were often dyed red, purple or brown with certain natural vegetable colouring matters. Vedic period is also associated with a type of pottery now known as &#8216;Painted grey ware&#8217;. This ceramic is a thin gray deluxe ware, mostly wheel-made, well burnt, glossy and richly painted. In the eastern part of Gangetic planes earthen black polished wares were also found along with plenty of iron objects. Glass beads dating back to the 10th century BC have been discovered. Evidences for notable feat of excellence of flourishing glass industry at that epoch had been found by archaeologists at more than 30 sites which include Taxila in present Pakistan, Hastinapur and Kopia in Uttar Pradesh, Nalanda in Bihar, Ujjain in Madhya Pradesh, Brahmagiri in Karnataka etc. The glass objects include coloured beads, glass vessels in green and blue colours, bangles, ear-reels, eye-beads etc. The glass makers of this period were no doubt very skilful in controlling the temperature of fusion, moulding, annealing, blotching and gold foiling. The chemical composition of a typical glass specimen from Kopia site in Uttar Pradesh was found as follows. It had silica 66.6%, alumina 7%, alkalis (Na₂O) 21.7%, ferric Oxide 1.6%, lime 2.4%, manganese oxide 0.07% and traces of titania and magnesia. Koutilya&#8217;s Artha Shastra of 3rd or 4th century BC, has a lot of information on prevailing chemical practices. Apart from mines and minerals, one can find detailed discussions on precious stones like pearl, ruby, beryl etc. as well as of the preparation methods for the fermented juices (sugarcane, jaggery, honey, jambo, jackfruit, mango etc.) and oil extractions. Varahamihira&#8217;s Brihat Samhita of 6th century CE mentions detailed information on the preparation of various perfumes and cosmetics along with the recipes for preparation of a glutinous material to be applied on the roofs and walls of buildings. Charaka Samhita and Sushruta Samhita give account of several minerals, metals, metallic compounds, salts and fermented beverages. There are also discussions on preparation of various alkalis (khara) in three different forms such as mild (mridu), caustic (teekshna and average (madhyama). They were prepared from 25 different plants described there. Hot alkaline solutions were used to treat thin metal sheets like iron, gold or silver before incorporating them into drugs. Caustic alkalis were also used for treating surgical instruments. Will Durant has written in his &#8216;The story of civilization our &#8216;Oriental Heritage&#8217; referring to India &#8211; <b><i>&#8220;as the most skilled of the nations in such chemical industries as dyeing, tanning, soap making, glass and cement&#8230;. By the sixth century the Hindus were far ahead of Europe in industrial chemistry. They were masters of calcinations, distillation, sublimation, steaming, fixation, the production of light without heat, the mixing of anesthetic and soporitic powders, preparation of metallic salts, compounds and alloys….”.</i></b></p>
<p>Metallurgy was intimately linked with the developments in chemistry and industrial chemistry in India. The commonly used metals in antiquity include gold, silver, copper, tin, lead, zinc, mercury and iron. Early gold and silver ornaments from the Indian subcontinent have been found from the Indus valley sites of Mohenjodaro dating to a period of 3000 BC, which are on display in the National Museum; New Delhi. India had the deepest ancient gold mines in the Maski region of Karnataka during the 1st millennium BC. Besides this antiquity, gold was usually collected by panning alluvial sands from placer deposits. According to the Greek tales of Herodotus, gold-digging-ants in India (referring to marmots, a type of rodent found in Afghanistan) used to dig up river sand which were then panned for gold by the nearby inhabitants. In fact, such a tale can be corroborated by literary evidence in the mention of ant’s gold in epic Mahabharata. The interesting technique of granulation of gold (using surface tension of melted gold filings, tiny spherical granules of gold could be produced) in making jewellery was developed in several parts of the world around 600 BC. However, this technique was in practice in India in the late 1st millennium BC to the early Christian era. In fact, the mining and extensive use of gold, silver and copper was undertaken in the Indus valley in the third century BC. In the Vedic period extensive use was made of copper, bronze and brass for household utensils, weapons and images of worship. The image of Nataraja the God of Dance is made of five metals (Pancha-Dhatu). This technology of mixing two or more metals and producing superior alloys was well known to ancient Indians. Patanjali&#8217;s Lohasastra of second century B.C. gives elaborate description of many chemical and metallurgical processes especially the preparation of metallic salts, alloys, amalgams and the extraction and purification and assaying of metals. The discovery of aqua-regia (a mixture of nitric and hydrochloric acid to dissolve gold and platinum) is ascribed to Patanjali. Numerous specimens of weapons made of iron have been excavated, probably belonging to the 4th century BC. Iron clamps, iron stags found at Bodhagaya temple point to the knowledge of processing and manufacturing iron as early as the third century B.C. It was especially well established in the South Indian megalithic cultures of this period.</p>
<p>South India was a region that was renowned for metallurgy and metal works in the old days. Fine steel wires for the use as strings in musical instruments were being produced in Karnataka when the western world was using animal gut for the same purpose. Kerala was well known for its large iron smelting furnaces as well as for the specialty in making metal mirrors of Aranmula. High quality steel from Tamilnadu has been exported to all over the world since Roman times. The Konasamudram region in Andhra Pradesh was famous for producing the world renowned Wootz Steel. Wootz is the English substitute for &#8216;Ukku&#8217; in Kannada and Telugu, meaning steel. Studies on Wootz indicate that it was an ultra-high carbon steel with about 1-2% carbon and was believed to have been used to fashion the Damascus sword with blades having watery patterns whose wavy streaks always glisten like a pond on whose surface wind is gliding. These swords were the best swords in the ancient world, the strongest and sharpest, sharper even than the Japanese Katans. Romans, Greeks, Arabs, Persians, Turks and Chinese imported it. Wootz steel is also known as Damascus steel which is derived from the Arabic &#8216;Damas&#8217; meaning water, because of the watery designs on the blade. Ktesias at the court of Persia in 5th century BC mentions two swords made of Indian steel which the Persian King presented him.</p>
<p>Since iron has a high melting point of around 1550°C, it was commonly produced in the olden days by reducing the one to metal in solid state to produce bloomery iron which was then wrought to give low carbon (0.1% to 0.2% carbon) wrought iron. However, Wootz steel was produced in India in a clever way in lowering the melting point of iron. The lower the melting point, the more carbon got absorbed and high carbon steel was produced. This was done by carburizing chips of wrought iron in a closed crucible process. Wrought iron, wood and carbonaceous matter were placed in a crucible and heated in a current of hot air till the iron became red hot and plastic. It was then allowed to cool very slowly (in about 24 hrs.) until it absorbed a fixed amount (generally 1.2 to 1.8 percent) of carbon. When it is forged into a blade, the carbides in the steel form the visible pattern on the surface. In the early 1800 CE, Europeans tried their hand at reproducing Wootz on an industrial scale. Michael Faraday, the great experimenter and himself the son of a blacksmith, tried to duplicate the steel by alloying iron with a variety of metallic additions including Noble metals but failed. His failure marked the beginning of alloy steel making in the world. Wootz had been a prime motivating force in the development of metallurgical science and study of micro structures. Although iron and steel had been used for thousands of years; the role of carbon in steel as the dominant element was understood only in 1774 by Tobern Bergman in unravelling the mysteries of Wootz. The textured Damascus steel was one of the earliest materials to be examined by electron microscope in 2006, to show that it contains large amounts of carbon nanotubes. Referring to this the Nobel laureate Robert F. Curl said that carbon nanotechnology was much older than carbon nanoscience and hence nanotechnology is not new to India, when it is of raging interest to scientists world over now. But Indians had used nano materials long since unwittingly in making Damascus steel swords which were stronger and sharper.</p>
<p>Traditional Indian iron and steel are known to have some very special properties such as resistance to corrosion. This is substantiated by the 1600 yr old twenty-four feet high iron pillar next to the Qutub Minar in Delhi. This iron pillar belonging to the fourth fifth century CE believed to have been erected during Chandragupta Maurya&#8217;s reign, is a metallurgical wonder. This huge wrought iron pillar, 24 feet in height, 16.4 inches in diameter at the bottom, and 6 1⁄2 tons in weight has stood exposed to tropical Sun and rain for more than fifteen hundred years without showing any sign of rusting or corrosion. Evidence shows that this pillar was once a Garuda Stambha from a Vishnu temple which was plundered by Islamic invaders securing the pillar as a trophy in the Quwwat al-Islam mosque in Delhi. Made of pure iron, which even today can be produced only in small quantities by electrolysis. The pillar is believed to have been made by forging together a series of disc-shaped iron blooms. Apart from its dimensions; absence of corrosion must have its link to the high purity of wrought iron and its composition with phosphorus content and the distribution of slag. Even with today&#8217;s advances, only few foundries in the world could make this piece with none able to keep it rust free. The pillar stands today as a mute testimony to the highly advanced scientific knowledge and skill that was known and mastered by ancient Indian ironsmiths. According to Percy Brown, this pillar is a remarkable tribute to the genius and manipulative dexterity of Indian workers. The huge iron girders used in roofing the porch of temples at Puri and Konark, the ornamental gates of Somanath and the 24 feet wrought iron gun at Nurvar are also such monuments bearing eloquent testimony to the marvellous metallurgical skill attained by the ancient Indians.</p>
<p>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; Besides the production of wootz steel and corrosion free iron; another metallurgical marvel of ancient India is the extraction of Zinc. Zinc is better known as a constituent of brass than a metal in its own right. Brass having 10 percent zinc glitters like gold. The earliest brass objects in India have been found from the excavation sites at Taxila (44 BC). These brass objects had more than 35 percent zinc; this high content of zinc, according to expert metallurgists, could be put in only by direct fusion of metallic zinc and copper. Zinc smelting compared to other metals used in antiquity is very difficult, since at normal pressure it boils and volatilizes at 913°C, while to extract zinc from its oxide ore, it must be heated to about 1200°C in a furnace. As a result, it would form as a vapor in the furnace which would immediately get reoxidised and hence lost. Hence metallic zinc is seldom reported in antiquity elsewhere in the world. However, in India there is unique evidence for extensive and semi-industrial production of metallic zinc at Zawar area of Rajasthan. The Zawar process consisted of heating zinc oxide ore in an atmosphere of carbon monoxide in clay retorts arranged upside down to collect zinc vapor in a cooler chamber placed vertically beneath the retort. Such an ingenious downward distillation method was devised where the zinc vapor was formed after smelting zinc ore using specifically designed retorts with condensers and furnaces, so that the smelted zinc vapor could be drastically cooled down to get a melt that could solidify to zinc metal. This process has been described in Rasaratnakara, the alchemical text written by Nagarjuna in the medieval period. In Europe, the production of metallic zinc was virtually unknown and as late as 1735, professional chemists in Europe believed that zinc could not be reduced to metal except in the presence of copper. William champion first established commercial zinc smelting in Bristol in 1740. Interestingly enough it has been pointed out that Champion&#8217;s process of downward distillation bears a strong resemblance to the Zawar process, which would have been known to the British during the forays of the East India Company.</p>
<p>Mercury is also a volatile metal which is easily produced by heating Cinnabar followed by downward distillation of mercury vapor. The earliest literary references to the use of mercury distillation comes from Artha Shastra of Kautilya from the late 1st millennium BC onwards. In India; Vermillion or Cinnabar which is mercuric sulphide has had great ritual significance in making red bindi or dot on the forehead of married Hindu ladies. There is fairly extensive evidence for ancient mining of copper ores from Khetni regions of Rajasthan in north western India dating to about the 3rd to 2nd millennium BC along with smelting furnaces from Harappan civilization. Early copper artifacts of about the sixth millennium BC are also reported from the pre-Indus Valley sites of Baluchistan. Bronze is an alloy of copper and Tin. Some of the most beautiful and well executed bronze-castings in the world are icons from the Chola period in the Thanjavur area of south India in 10th century A.D. Investigations by some metallurgists have shown that the earliest and continuing use of artifacts of rapidly quenched high-tin bronzes are from the Indian subcontinent. The well-executed statue of a dancing girl from Mohenjo-Daro from the Indus Valley was an example of the earliest bronze castings in the world.</p>
<p>The above facts indicate that the ancient Indian metallurgists have also made significant contributions to the world to deserve their place along with other great civilizations. As clearly seen in case of high carbon steel, corrosion free iron castings and metallic zinc extraction, ancient India contributed significantly to their modern metallurgical advances. &nbsp;</p>
<h4><b>Reference</b></h4>
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<li aria-level="1">Bose, D. M; Sen, S. N.; Subbarayapa, B.V.; <i>A Concise History of Science in India. </i>Indian National Science Academy, New Delhi (1971).</li>
<li aria-level="1">Boorstin, D. J.; <i>The Seekers; the story of Man’s Continuing Quest to understand his world. </i>Eck, Diana; India, <i>A Sacred Geography. </i>Harmony Books, New York (2013).</li>
<li aria-level="1">Frawley, David; <i>What is Hinduism? A guide for the Global Mind. </i>Bloomsbury Publishing India Pvt. Ltd., New Delhi (2018).&nbsp;</li>
<li aria-level="1">Habib, Irfan; <i>Technology of Medieval India, </i>Tulika Books (2008).</li>
<li aria-level="1">Puttaswamy, T. K.; <i>Mathematical Achievements of Pre-modern Indian Mathematicians, </i>Elsevier (2012).</li>
<li aria-level="1">Raju, C. K.; <i>Cultural Foundations of Mathematics; The Nature of Mathematical Proof and the Transmission of the Calculus from India to Europe in 16</i><i>th</i><i> Century CE, </i>Pearson Longman (2007).</li>
<li aria-level="1">Thaper, Romila; <i>The Penguin History of Early India from Origin to AD-1300. </i>Penguin Books, New Delhi (2003).</li>
<li aria-level="1">Teresi, Dick; <i>Lost of Discoveries- The Ancient Roots of Modern Science from the Babylonians to the Maya. </i>Simon and Schuster, New York (2002).&nbsp;</li>
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		<title>Reality Based analysis of Relativistic Dynamics</title>
		<link>https://philosophyofnature.org.in/reality-based-analysis-of-relativistic-dynamics/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=reality-based-analysis-of-relativistic-dynamics</link>
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		<dc:creator><![CDATA[Bishnu Charanarbinda Mohanty]]></dc:creator>
		<pubDate>Sat, 25 Jul 2026 08:37:24 +0000</pubDate>
				<category><![CDATA[Journal Vol 4]]></category>
		<category><![CDATA[Vol4 Issue3]]></category>
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					<description><![CDATA[<p>Download Article Abstract Scientific progress is often achieved when successful quantitative analyses emerge from reality-based qualitative models. However, in domains beyond direct human perception, many dynamic parameters cannot be adequately conceptualized due to observational limitations. To address such challenges, scientists frequently introduce hypotheses, assumptions, and mathematical axioms that may deviate from the apparent uniformity of nature in order to develop predictive mathematical models. While such models may yield accurate quantitative results, their underlying physical mechanisms often remain difficult to visualize or comprehend. Human knowledge of nature arises through the natural functioning of the senses and consciousness, both of which are…</p>
<p>The post <a rel="nofollow" href="https://philosophyofnature.org.in/reality-based-analysis-of-relativistic-dynamics/">Reality Based analysis of Relativistic Dynamics</a> appeared first on <a rel="nofollow" href="https://philosophyofnature.org.in">Institute of Philosophy of Nature</a>.</p>
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							<h4><b>Abstract</b></h4>
Scientific progress is often achieved when successful quantitative analyses emerge from reality-based qualitative models. However, in domains beyond direct human perception, many dynamic parameters cannot be adequately conceptualized due to observational limitations. To address such challenges, scientists frequently introduce hypotheses, assumptions, and mathematical axioms that may deviate from the apparent uniformity of nature in order to develop predictive mathematical models. While such models may yield accurate quantitative results, their underlying physical mechanisms often remain difficult to visualize or comprehend. Human knowledge of nature arises through the natural functioning of the senses and consciousness, both of which are fundamentally linked to reality. Therefore, a mathematical model that lacks physical conceptualization may represent only an abstract description of an underlying reality-based process. If a hypothetical mathematical model successfully predicts experimental outcomes, there is no inherent reason why a physically realistic model describing the same phenomenon should fail to achieve equivalent quantitative agreement.

Einstein&#8217;s Special Theory of Relativity and its mathematical formalism represent a remarkable achievement in quantitative physics. Nevertheless, the physical mechanism responsible for the relativistic increase in resistance to acceleration at high velocities remains conceptually challenging. The present work proposes a reality-based field–particle interaction model to explain this phenomenon. According to the proposed concept, all particles in their neutral state possess a nucleus surrounded by an extranuclear space structure. Charged particles are characterized by a modified extranuclear structure with reduced dimensions. Space itself is considered a physical medium composed of matter in a finer domain rather than an empty vacuum. Consequently, this medium offers resistance to particles moving at extremely high velocities. As the velocity of a particle increases, the resistive interaction with the medium causes directional deformation of its elastic extranuclear structure. Simultaneously, portions of the outer structure are progressively stripped away, leading to a complete loss of the extranuclear structure when the particle velocity approaches the velocity of light, (v = c). Since electric and magnetic fields propagate with velocity (c), the effective field–particle interaction is proposed to be proportional to the relative velocity ((c-v)) rather than to the constant value (c). Furthermore, the interaction strength is assumed to depend on the effective interaction cross-section, represented by the field area swept by the particle&#8217;s extranuclear structure during motion. As velocity increases, this interaction cross-section continuously decreases and becomes zero at (v = c). The combined reduction in relative interaction velocity and effective interaction cross-section causes the field-induced force acting on the particle to decrease progressively with increasing velocity. Consequently, the particle experiences a substantial reduction in acceleration as its speed approaches the velocity of light. This interpretation provides a physically realistic explanation for the observed difficulty of accelerating particles to light speed. Based on this framework, a new dynamical equation for high-speed motion has been formulated, and its predictions are found to be in close agreement with the corresponding relativistic equation.

<b>Keywords: </b><i>Relativistic Dynamics, Reality-Based Physics, Field–Particle Interaction, Physical Space Medium, High-Speed Particle Dynamics.</i>
<h4><b>Introduction</b></h4>
A body resting on the surface of a solid does not accelerate following straightforward Newtons law (F=Ma). The effective motive force for acceleration is obtained by deducting the frictional resistance to arrive at the working equation as F-µR = Ma, where µ is the coefficient of friction and R is normal reaction. For a particle moving in space, the insignificant resistance to motion offered by the medium becomes highly significant in high-speed motion which has to be accounted properly for the validity of Newtonian equation.

Every atomic and sub-atomic particle have structure comprising the nucleus and extra-nuclear space structure in the new concept [1] [2]. The spatial space density of the space medium and its structural integrity with the nucleus decreases outwardly from the surface of the nucleus to the boundary of extra-nuclear space structure. The space medium, though devoid of micro particles but contains space matter particles of micro-micro domain light particles in neutral state. Hence the space medium is a photonic gas. Like the atomic gaseous fluid, the space medium is essentially a photonic gaseous fluid capable of offering resistance to motion of particles in space. The fluid resistance though insignificant in ordinary velocities becomes highly significant at velocities comparable to c, because the resistive pressure is proportional to square of velocity.

The particle with equilibrium extra-nuclear space structure in a locality is a neutral particle. In a non-equilibrium state of mass-space association, the particle carries charge [3] [4]. The charge particle in a field (electric and magnetic field) experiences a force due to field-particle interaction. The interaction cross-section is the area that the extra-nuclear space structure of the particle sweeps the field. The extra-nuclear space structure deforms in motion due to the resisting pressure of the medium. The resisting pressure being proportional to the square of velocity, as the velocity increases the field-particle interaction cross-section decreases which in turn decreases the field induced motive force. At speed close to velocity of light, the entire extra-nuclear space structure is removed by the resistive thrust [5]. Thereafter, the interaction cross-section becomes zero and no further acceleration is feasible. This limits the maximum velocity which can approach up to the velocity of light.

The Maxwell&#8217;s field velocity is same as the velocity of light. Thus, the field effect on transfer of momentum from field to particle is a function of relative velocity (c-v) and not c. When the particle velocity reaches the field velocity the momentum transfer from field to particle becomes zero. Here again the velocity of particle can only approach c and cannot exceed c. The combined effect of decrease in interaction cross-section and the relative velocity cause a rapid drop of the accelerating force.

Besides the above considerations on reduction of effective motive force, we also notice a directional field effect due to charge polarization by the deformation of extra-nuclear space structure according to the new concept of charge. The new charge state of particle in high-speed motion has a role in the dynamics. The extra-nuclear space structure of particle, is deformed due to the impact of structured space medium which plays an important role in the dynamics that becomes highly significant in high-speed motion. It is absolutely necessary to have the physical concept of space, time and spacetime for realizing the physical significance of special relativity.
<h4><b>Critical Analysis of Historical and Contemporary Concepts of Physical Space</b></h4>
The author identifies <b>mass and space</b> as the only two fundamental constituents of the physical universe and the existence of three primary interactions: <b>mass–space attraction, mass–mass repulsion and space–space repulsion </b>[6]. Within this framework, gravity [7], electric charge [3],[8] and various optical phenomena are interpreted as consequences of these fundamental interactions. The theory seeks to provide a unified physical basis for several natural phenomena while avoiding the conceptual difficulties such as associated with wave–particle duality [9],[5],[10],[11],[12],[13].

In the proposed model, space is regarded as a <b>compressible, continuous, and invisible fluid-like physical medium</b> containing space-matter particles of finer domain [14]. Owing to the intrinsic space-space repulsion, space naturally tends to expand and distribute itself throughout the universe, thereby establishing universal continuity. However, this expansion is constrained by the attractive interaction between mass and space. The competition between these two opposing tendencies generates a non-uniform spatial distribution of space around material bodies, producing regions of varying space density.

The interaction of mass–space attraction and space–space repulsion gives rise to pressure within the space medium. Consequently, regions possessing higher space density are associated with higher spatial pressure. Due to mass-space attraction, the nuclei in all domains organize and maintain the space structure surrounding it and the dense space retains the particles of finer domains within the space medium thereby forming space structures. These embedded constituents within the space medium are referred to as <b>space-matter particles</b>. Accordingly, an increase in space density corresponds to an increase in the number density of space-matter particles.

Since the mass–space attraction is assumed to obey an inverse-square dependence on distance, every celestial body develops a variable nature of space-density distribution surrounding its central mass. This structure is conventionally recognized as the atmosphere of the celestial body and, in a broader sense, may be regarded as its <b>extra-nuclear space structure</b>.

The extent of this extra-nuclear space structure depends upon both the mass of the central nucleus and the background space density. The background space density acts as a boundary condition determining the spatial extent of the structure. The same principle is proposed to operate for particles of all domains, where analogous extra-nuclear spatial structures exist.

Spatial variations in both space density and the number density of space-matter particles of different kinds can be represented through three-dimensional density distributions. Since these distributions are determined by the properties of the central nucleus, the resulting spatial gradients provide a direct measure of gravitational effects. Gravity, in this interpretation can as well be evaluated from the manifestation of the spatial density gradient surrounding the matter.

The theory further considers the nucleus and its extra-nuclear space structure as a single integrated physical system. Consequently, the spatial structure accompanies the nucleus during translational motion and co-rotates with it during rotation. Space-matter particles embedded within a rotating spatial structure experience centrifugal effects that oppose gravitational attraction. As rotational velocity increases, a condition may arise at a particular radial distance where centrifugal force exactly balances gravitational attraction, producing a state of effective zero gravity.

This equilibrium condition is expressed as
<p style="text-align: center;">GM<sub>1</sub>m<sub>2</sub>/d<sup>2</sup>=m<sub>2</sub>v<sup>2</sup>/d</p>
Under this condition, no net radial acceleration acts upon the orbiting body. Objects located at different distances from the nucleus acquire different spatial velocities corresponding to the rotational state of the surrounding space medium. Since gravitational attraction and centrifugal force become numerically equivalent at equilibrium, gravity may be quantitatively determined through centrifugal considerations. This observation suggests an alternative interpretation of gravitational phenomena and invites a re-examination of conventional concepts such as Newtonian gravitation and Einsteinian spacetime curvature.

Historically, numerous concepts of space have been proposed and subsequently abandoned because of theoretical inconsistencies or experimental limitations. Nevertheless, many of these historical models contained valuable insights regarding the active role of space in physical processes. The present theory seeks to synthesize these useful elements into a revised conception of physical space, time and space-time.
<h4><b>Proposed Properties of Physical Space</b></h4>
The principal characteristics of the proposed space model may be summarized as follows:
<ul>
 	<li style="list-style-type: none;">
<ul>
 	<li aria-level="1">Space is a real physical entity containing space-matter particles of finer domains due to space-mass attraction.</li>
 	<li aria-level="1">Space is both compressible and capable of indefinite expansion due to space–space repulsion.</li>
 	<li aria-level="1">Matter compresses space through mass–space attraction.</li>
 	<li aria-level="1">Space density varies spatially due to distribution of matter.</li>
 	<li aria-level="1">Spatial density gradients arise naturally around material bodies.</li>
 	<li aria-level="1">The number density of space-matter particles is directly proportional to local space density.</li>
 	<li aria-level="1">Gravitational field is a reflection of the directional gradient of space density or the density of space-matter particle since they are proportional to one another.</li>
 	<li aria-level="1">Space-matter particles may possess electrical or non-electrical charge characteristics thereby different charge fields arise from their density gradients.</li>
 	<li aria-level="1">Charge fields can undergo polarization under the influence of external charge distributions.</li>
 	<li aria-level="1">For practical purposes, space may be modeled as a fluid-like continuum.</li>
 	<li aria-level="1">The continuity of space provides continuity to the physical universe.</li>
 	<li aria-level="1">Matter and its associated spatial space structure constitute a unified dynamical system that translates and rotates together.</li>
</ul>
</li>
</ul>
<ul>
 	<li aria-level="1"><b>As a physical medium, space can exhibit spatially varying structural and state properties. </b></li>
</ul>
<h4><b>Distinction from Classical Ether Theories</b></h4>
Although the proposed concept attributes physical reality to space, it differs fundamentally from the classical luminiferous ether. Wave theories of light require a medium possessing an exceptionally high elastic modulus to support the propagation of electromagnetic waves. Such a medium would simultaneously need to offer negligible resistance to the motion of celestial bodies. These requirements appear mutually incompatible. A medium sufficiently rigid to sustain light waves would impede planetary motion, whereas a medium permitting unrestricted planetary motion would be incapable of supporting the required wave dynamics.

This conceptual difficulty provides a basis for questioning the wave interpretation of light and motivates reconsideration of a particle-based description. In the present framework, physical space is envisioned as a low-density photonic gas analogous to an atomic or molecular gas. If light is fundamentally particulate rather than wave-like, then the absence of ether drift in the Michelson–Morley experiment does not necessarily preclude the existence of a physical space medium, since such a medium would not be essential to function as a carrier of light waves. Instead, it would serve as the physical substrate within which light particles propagate and interact.

This revised conception seeks to restore an active physical role to space while avoiding the theoretical limitations historically associated with classical ether models.
<h4><b>Progressive development in concept of time, historical to updated</b></h4>
The concept of time has evolved continuously through philosophy, astronomy, classical physics, relativity and modern quantum theories. Human understanding of time progressed from a simple measure of natural cycles to a profound physical and philosophical entity connected with motion, change, matter and the structure of the universe.

In ancient civilizations, time was understood mainly through repetitive natural phenomena such as day and night, lunar phases, seasons and planetary motions. Early Greek philosophers viewed time differently. Aristotle considered time as a measure of change and motion, not an independent substance. According to him, time exists because events and motions occur in nature.

During the scientific revolution, Isaac Newton introduced the concept of absolute time. Newton proposed that time flows uniformly and independently throughout the universe, unaffected by matter or motion. In Newtonian mechanics, time was universal, identical everywhere and completely separate from space. Every observer shared the same cosmic clock.

Later, Gottfried Wilhelm Leibniz challenged this view by arguing that time is relational rather than absolute. According to Leibniz, time is only the order or sequence of events and has no independent existence apart from physical processes.

In the nineteenth century, the development of thermodynamics introduced the concept of the “arrow of time.” The increase of entropy suggested that natural processes possess directionality, distinguishing past from future. Time was no longer viewed merely as a neutral parameter but as something associated with irreversible physical change.

A major transformation occurred with Special Relativity developed by Albert Einstein. Einstein showed that time is not absolute but relative to the observer’s motion. Clocks moving at high speeds experience time differently, leading to the phenomenon of time dilation. Later, General Relativity demonstrated that gravity can also affect the flow of time. Strong gravitational fields slow down clocks, linking time directly with matter, energy and spacetime geometry.

Modern physics further transformed the concept of time. In quantum mechanics, time generally appears as a parameter rather than a measurable operator, creating difficulties in unifying quantum theory with relativity. Some modern theories suggest that time may emerge from deeper microscopic processes rather than being fundamentally continuous. The process-based time is dependent on the kinematics of the process which depends on local process parameters.

Contemporary alternative approaches sometimes interpret time as a manifestation of physical change, energy transformation or structural reorganization of matter and space. Some thinkers propose that time is not an independent entity but a measure of sequential physical processes occurring in nature. In such views, the flow of time reflects the evolution of material systems rather than the movement of an invisible universal clock.

In another contemporary interpretation, time is regarded not as an independent entity or a separate dimension of nature but as a conceptual measure derived from physical processes. According to this view, the perception of time emerges from the sequential occurrence of events, motion of matter, and transformation of energy within the universe. The apparent flow of time reflects the continuous evolution of material systems, while clocks merely register the rate of ongoing physical processes. Thus, time has no existence independent of matter, motion and change; rather, it serves as a quantitative description of the progression of natural phenomena. This perspective seeks to provide a more cause-and-effect-based understanding of temporal experience by relating time directly to the dynamics of physical reality [15].

Thus, the concept of time has progressively evolved from cyclic natural observation to absolute universal flow, relativistic spacetime dimension, thermodynamic directionality, quantum uncertainty and modern process-based interpretations. The history of science shows that time remains one of the deepest and most evolving concepts in human understanding of nature.

In view of the foregoing discussion, time is not regarded as an independent entity that flows irrespective of matter; rather, within the process-based interpretation, it serves as a parameter describing the dynamical evolution of material systems. From this perspective, Einstein’s proposition that the passage of time is influenced by spacetime geometry warrants deeper examination in terms of process-based time and the role of boundary conditions.

A fundamental principle of physical inquiry is that the local dynamics of an event are not altered by its distant observation. Observers situated in different frames of reference may record or describe the same event differently owing to their relative states of motion; however, such observational differences do not necessarily imply a change in the intrinsic physical reality of the event itself. The event remains singular, even though its description may vary among observers.

Consequently, the interpretation of spacetime should provide an unambiguous account of physical reality that clearly distinguishes between the actual dynamics of a system and the observational effects associated with different reference frames. The remarkable predictive success of relativistic equations cannot be disputed; nevertheless, their conceptual foundations deserve continued scrutiny. <b>It may therefore be worthwhile to investigate whether the relativistic relations can be derived from a framework based on physically relevant dynamical parameters, thereby preserving both their predictive power and conceptual clarity.</b>
<h4><b>Historical concept of space-time prior to Einstein.</b></h4>
Before the development of relativity by Albert Einstein, space and time were generally treated as two completely separate and independent entities. The historical understanding of space-time evolved gradually through philosophy, astronomy, and classical mechanics.

Space and time were associated with physical events but were not unified into a single framework. Time was viewed as flowing continuously, while space was regarded as the static arena in which motion occurs.

Leibniz argued that space is merely the order of coexistence of objects, while time is the order of succession of events. According to him, neither space nor time possesses independent existence apart from material relations.

Thus, prior to Einstein, the dominant historical view considered space as a fixed three-dimensional stage and time as a separate universal flow. The modern unified concept of spacetime had not yet emerged, though late nineteenth-century electromagnetic theory and transformation mathematics gradually prepared the foundation for Einstein’s revolutionary interpretation.

Physical space possesses geometrical attributes such as extension, distance, and spatial relations. The dynamical evolution of matter, on the other hand, represents an intrinsic process that is not itself a geometrical property. If time is interpreted as a parameter characterizing this intrinsic dynamical evolution, then geometrical and dynamical aspects of physical reality belong to distinct conceptual categories. The spacetime formulation combines these categories into a unified four-dimensional geometric structure. While this formulation has proven mathematically successful, its physical interpretation remains a subject of philosophical discussion because the resulting four-dimensional geometry is not directly accessible to perception or intuition. <b>If the dynamics of matter can be formulated with equal predictive success while maintaining a distinction between geometrical and dynamical parameters, then such an approach may provide greater conceptual transparency without sacrificing mathematical rigor. The question is therefore not whether spacetime mathematics is valid, but whether the fusion of geometrical and non-geometrical parameters is physically necessary or simply one among several mathematically equivalent descriptions of reality.</b>

The key challenge of the program is not philosophical consistency but demonstrating that a space-plus-process formulation can reproduce all experimentally verified relativistic effects—time dilation, length contraction, relativistic momentum, mass-energy equivalence, gravitational redshift, GPS corrections, and so forth without invoking spacetime as a fundamental entity. If that can be achieved, then it would become a scientific alternative rather than merely a philosophical critique.

A motor bike moving on a road has a velocity ‘v’ at a given rate of energy input (fuel consumption). The windage resistance offered by the atmospheric air is proportional to the projected area of motor bike with rider, the density of the air, squire of relative velocity of the bike and the properties of the air medium. If the wind is in the direction of the motion, the bike will move at a higher relative speed than that in still air and has a reduced relative velocity when the wind is in opposite direction. A person sitting in a train observes the velocity of a bike as ‘v<sub>r</sub>’. He further finds v<sub>r</sub> varies with the speed of the train relative to the earth. It is found that the speed of the bike that respond to acceleration by fuel supply to the engine has a little significance with v<sub>r</sub>. On the other hand, the motion of the medium (wind speed) has a role in the dynamics. However, it is not easy to translate the changes of local physical conditions when an object moves in free space or vacuum. In the existing concept though space is considered physical with ability to interact with matter but the physical nature of space is conceptualised through mathematical objects and events which is beyond human perception. The present author, on the basis of the uniformity of nature, has explored the existence of matter in finer domain (micro-micro domain) thereby perceiving a real structure of space similar to gaseous form of matter. He further, adds to the feasibility of different fields due to presence of non-electric charge (photonic charge) in space matter particles (photon). The new concept of physical space can have space density (space content per unit volume) and mass density due to the number density of space matter particles and the space medium can have different spatial velocities similar to wind velocity. Thus, the dynamics of a particle can be reworked out by considering the local relevant parameters instead of the consideration of observational special relativity. The observed motion from a moving frame, not connected with dynamics can be replaced by local parameters (local frame of reference) for a reality-based analysis. In this new concept the fused space-time has an ordinary significance of space with a dynamism where time is a function of dynamism.

The dynamic equation F=ma though valid at lower velocity but doesn’t hold good at extreme high velocity due to improper coupling of the motive field force and the exponential increase of resistance offered by the medium. A body moving at the same speed cannot transfer momentum to another body at the same speed. When the speed of the charge particle increases, the effectiveness of electromagnetic coupling with charge particle decreases with increase of speed which causes reduction in the value on the interaction force E.e or qBv. The drive (interaction) from a field to a particle depends on the differential speed of the field particles and the particle being accelerated. The propagation velocity of electromagnetic field disturbances in vacuum medium is constant having the value ‘c’. But the velocity of an accelerated particle goes on increasing with a constant field-particle interaction. At any spatial velocity ‘v’, the field-particle coupling factor is dependent on (c-v). When ‘v’ is comparatively very small the difference can be approximated to ‘c’. Thus, the electromagnetic force for low velocity coupling condition gives a constant value given by E.e or qBv. However, when ‘v’ approaches ‘c’ the force coupling reduces very-very rapidly thereby the effort to accelerate is drastically reduced and becomes zero at the speed c. In the new concept every particle has a nucleus and extra nuclear space structure which is in equilibrium in neutral state. A charge particle with limited extra nuclear shell structure has a definite interaction cross-section for the field-particle interaction. The extra nuclear space structure is highly elastic and is subject to deformation in high speed motion. Thus, the spherical extra nuclear space structure deforms to spheroidal form, the longitudinal cross-section of which is ellipse. The interaction cross-section of the extra nuclear space structure reduces from πr<sup>2</sup> reduces to πb<sup>2</sup> where b is the semi-minor axis of the ellipse. With gradual increase of velocity, the kinetic energy of the particle goes on increasing and the particle successively loses electronic shells of extra nuclear space structure of the particle by attending successive ionization potentials thereby, further reducing the interaction cross-section. At extreme high velocity the particle will lose all its extranuclear space structure and the bare nucleus approaches the zero-interaction cross-section. In the new concept the interaction cross-section is dependent on the form on which the interaction takes place. However, following the old concept of interaction cross-section of the charge particle one may limit the interaction cross-section from the electromagnetic response time.

However, the success of this new approach ultimately depends on whether it can quantitatively account for all relevant experiments, including muon decay, particle accelerators, atomic clocks and other precision tests. The subsequent discussion is made through mathematical interpretation.
<h4><b>Mathematical analysis on Newtonian Force equation for high-speed motion</b></h4>
<h5><b>Step 1: Basic Newtonian Equation</b></h5>
The author retained the universal status of the basic Newtonian equation and considered decrease of accelerating force due to changes in field-particle interaction.

The basic Newtonian equation:
<p style="text-align: center;">F=Ma</p>
<p style="text-align: center;">q.E=Ma</p>
Where, E = Charge field

q = Charge of the particle

The field induced force on a charge particle considers q.E don’t remain constant for all velocity of the particle since it depends on the relative velocity between field and particle as well as the field-particle interaction cross-section. Hence, the force equation is modified in high-speed motion as:
<p style="text-align: center;">q. E. α<sub>v</sub>. β<sub>v</sub>. η=Ma ,               Eq<sup>n</sup>-1</p>
Where,

α<sub>v</sub> is the force reduction factor at velocity v due to change in relative velocity.

β<sub>v</sub> is the force reduction factor at velocity v due to decrease of interaction cross-section.

η is the force reduction factor at velocity v due to change of sheer resistance and drag

force.
<h5><b>Determination of α<sub>v</sub></b></h5>
The velocity of field lines is the same as velocity of light (c), thus the relative velocity between the field and particle at rest is c. However, when the particle accelerated to velocity (v) the relative velocity for field-particle interaction changes to c-v, hence, the force reduction factor at velocity v due to change of relative velocity is:
<p style="text-align: center;">α<sub>v</sub>=(c-v)/c.</p>

<h5><b>Determination of β<sub>v</sub></b></h5>
The interaction cross-section of extra nuclear space structure reduces gradually with increase of velocity of the particle due to the resistive thrust from the space medium. The force due to field-particle interaction decreases in proportion to the decrease of interaction cross-section. If the sweeping area of extra nuclear structure is reduced from  A<sub>0</sub> to A<sub>v</sub> then v is given by:
<p style="text-align: center;">β<sub>v</sub>=A<sub>v</sub>/A<sub>0</sub></p>
The interaction cross-section area (A<sub>0</sub>) due to the presence of extra nuclear space structure at rest or slow motion compared to velocity of light (c). The interaction cross-section reduces to A<sub>v</sub> at velocity v by stripping off part of its extra nuclear structure that corresponds to A<sub>Lv</sub> and the interaction cross-section area reduces to A<sub>c</sub> at velocity c by stripping off the entire interaction cross-section. Ac becomes zero when ALc becomes A<sub>0</sub> when the interaction cross-section is stripped off fully.

Thus:  A<sub>c</sub> = A<sub>0</sub>&#8211; A<sub>Lc</sub>=0  ,     when A<sub>Lc</sub>=A<sub>0</sub> (Numerically)

Where, A<sub>Lc</sub> is the loss of interaction cross-section at velocity v = c

Similarly, A<sub>v</sub> = A<sub>0</sub>&#8211; A<sub>Lv</sub>

The reduction factor of loss of interaction cross-section at velocity v is given by

Now,
<p style="text-align: center;">β<sub>v</sub>=A<sub>v</sub>/A<sub>0</sub>= (A<sub>0</sub>-A<sub>Lv</sub>)/A<sub>0</sub></p>
<p style="text-align: center;">=1-(A<sub>Lv</sub>/A<sub>0</sub>)</p>
<p style="text-align: center;">β<sub>v</sub>=1-(A<sub>Lv</sub>/A<sub>Lc</sub>)</p>
The loss of cross-sectional area is directly proportional to the dynamic pressure caused by the relative velocity between particle and the structured space medium which in term is proportional to square of relative velocity [16].

Thus,  A<sub>Lv</sub>=kv<sup>2</sup>   and A<sub>Lc</sub>=kc<sup>2</sup>, where k is proportionality constant.
<p style="text-align: center;">β<sub>v</sub>=1-(A<sub>Lv</sub>/A<sub>Lc</sub>)=1-(kv<sup>2</sup>/kc<sup>2</sup>)</p>
<p style="text-align: center;">=1-(v<sup>2</sup>/c<sup>2</sup>)</p>
<p style="text-align: center;">Or β<sub>v</sub>=(c<sup>2</sup>-v<sup>2</sup>)/c<sup>2</sup></p>

<h5><b>Determination of η </b></h5>
The factor contributing towards change in the accelerating force due to the thrust of the structured space medium and sheer at the interface of extra nuclear space structure of particle and the space medium. The contributing factor is a function of dynamic pressure and interaction cross-section. The factor increases with rise of velocity dependent dynamic pressure and decreases with velocity dependent interaction cross-section.   Thus, η=(p<sub>v</sub>/p<sub>0</sub>).(A<sub>v</sub>/A<sub>0</sub>) remain constant for all velocities. Therefore, the factor =1.

Substituting the value of v, v &amp; η in equation-1
<p style="text-align: center;">F<sub>v</sub>=F<sub>0</sub> (c-v)/c . (c<sup>2</sup>-v<sup>2</sup>)/c<sup>2</sup>=Ma,                 Eqn-2</p>
F<sub>v</sub> = Accelerating field force at high velocity v.

F<sub>0</sub> = Accelerating field force at rest or low velocity.

When  v -&gt; c, c can be substituted by v but c<sup>2</sup> can not be substituted by v<sup>2</sup>.

Hence <i>
</i>(c-v)<sup>2</sup>=c<sup>2</sup>+v<sup>2</sup>-2v<sup>2</sup>= c<sup>2</sup>-v<sup>2</sup>

Hence, (c-v)<sup>2</sup>= c<sup>2</sup>-v<sup>2</sup> or c-v=√(c<sup>2</sup>-v<sup>2</sup>)

Now, (c-v)/c= √(c<sup>2</sup>-v<sup>2</sup>)/c=√(c<sup>2</sup>-v<sup>2</sup>)/√c<sup>2</sup>=√((c<sup>2</sup>-v<sup>2</sup>)/c<sup>2</sup>)=√(1-(v<sup>2</sup>/c<sup>2</sup>))

Thus,
<p style="text-align: center;"><i>
</i>F<sub>0</sub>(c-v)/c . (c<sup>2</sup>-v<sup>2</sup>)/c<sup>2</sup>=Ma</p>
Becomes
<p style="text-align: center;">F<sub>0</sub>√(1-(v<sup>2</sup>/c<sup>2</sup>)) . (1-(v<sup>2</sup>/c<sup>2</sup>))=Ma</p>
<p style="text-align: center;">F<sub>0</sub>(1-(v<sup>2</sup>/c<sup>2</sup>))<sup>3/2</sup>=Ma</p>
Substituting γ=1/√(1-(v<sup>2</sup>/c<sup>2</sup>))
<p style="text-align: center;">F<sub>0</sub>/γ<sup>3</sup>=Ma,                      Eqn-3</p>
The above equation is the realistic equation in high-speed motion where the effective interaction force is reduced due to dynamical change in the form of extra nuclear space structure of the accelerating particle.

If the above equation is written in the form:
<p style="text-align: center;">F<sub>0</sub>=γ<sup>3</sup>Ma,                      Eqn-4</p>
For particle accelerator
<p style="text-align: center;">q.E=γ<sup>3</sup>Ma</p>
The equation assumes the expression of a relativistic equation. Though mathematically there is no difference between equation-3 and equation-4, but philosophically there is a great difference where the realistic equation-3 considers the accelerating force reduces due to situational conditions, whereas the relativistic equation-4 considers unrealistic relativistic effect.

If now v becomes zero or close to zero (at rest or at low speed) the equation-2 reduces Newtonian equation form,   F=Ma.

For the magnetic force in accelerator
<p style="text-align: center;">F=qvB                        Eqn-5</p>
For circular motion in accelerator:
<p style="text-align: center;">F<sub>B</sub>=mv<sup>2</sup>/r</p>
At low speed:
<p style="text-align: center;">qvB=mv<sup>2</sup>/r                             Eqn-6</p>
As the velocity increases the magnetic flux B intercepting the particle reduces by a factor (c-v)/c. Thus, at low speed the factor remains near to 1 but is reduced drastically when v approaches the speed of magnetic field lines (c). The value of (c-v)/c ≈ √(1-(v<sup>2</sup>/c<sup>2</sup>)), where v -&gt; c. The interaction cross-section for magnetic flux has a near ellipse form where at high-speed the semi-minor axis (b) decreases and semi-major axis (a) increases with square of velocity. Hence, the interaction cross-section for magnetic field lines remains nearly constant. Therefore, the term 1-(v<sup>2</sup>/c<sup>2</sup>) doesn’t appear for the magnetic interaction.

Hence, at high-speed condition the equation-6 becomes:
<p style="text-align: center;">qv (B×√(1-(v<sup>2</sup>/c<sup>2</sup>)))=mv<sup>2</sup>/r</p>
Substituting γ=1/√(1-(v<sup>2</sup>/c<sup>2</sup>)) we get:
<p style="text-align: center;">qB(1/γ)=mv/r</p>
In this equation q, r &amp; m remaining constant the effective interaction of magnetic flux B reduces realistically with increase in velocity. On the other hand, if q, B &amp; r is assumed constant then the momentum (p) becomes associated with the factor. Therefore, the conceptual mode of equation changes to:
<p style="text-align: center;">qB=γmv/r</p>
<p style="text-align: center;">p=qBr=γmv                            Eqn-7</p>

<h4><b>Conclusion</b></h4>
The present work attempts to provide a reality-based interpretation of relativistic dynamics by introducing a structured physical space medium and velocity-dependent field–particle interactions as the underlying cause of the observed resistance to acceleration at high velocities. By considering the reduction of effective field coupling and interaction cross-section as velocity approaches the speed of light, the analysis derives a mathematical expression that assumes a form equivalent to the relativistic force equation while preserving a direct cause-and-effect physical interpretation. The paper further discusses revised concepts of space, time, and spacetime within a unified mass–space framework and highlights the possibility of explaining relativistic phenomena without invoking intrinsic modifications of space and time. Although the proposed model offers an intuitive conceptual alternative, its ultimate scientific validity depends on its ability to quantitatively reproduce all experimentally verified predictions of relativity with equal precision. The study therefore serves as an exploratory step toward a more physically interpretable framework for high-speed dynamics and the broader unification of physical sciences.
<h4><b>Reference</b></h4>
<ol>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/modelling-atomic-system">https://philosophyofnature.org.in/modelling-atomic-system</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/mass-space-structure-of-centrally-organized-systems">https://philosophyofnature.org.in/mass-space-structure-of-centrally-organized-systems</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/new-concept-of-electric-charge-in-matter">https://philosophyofnature.org.in/new-concept-of-electric-charge-in-matter</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/electric-and-non-electric-charges-and-their-inter-conversion">https://philosophyofnature.org.in/electric-and-non-electric-charges-and-their-inter-conversion</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/a-new-vision-of-light-and-space-the-cause-behind-constant-velocity">https://philosophyofnature.org.in/a-new-vision-of-light-and-space-the-cause-behind-constant-velocity</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/basic-constituents-of-universe-and-their-interactions">https://philosophyofnature.org.in/basic-constituents-of-universe-and-their-interactions</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/new-interactions-of-mass-and-space-is-the-cause-of-gravity">https://philosophyofnature.org.in/new-interactions-of-mass-and-space-is-the-cause-of-gravity</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/how-nucleus-and-electron-carry-electric-charge">https://philosophyofnature.org.in/how-nucleus-and-electron-carry-electric-charge</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/critical-analysis-on-physical-reality-of-light">https://philosophyofnature.org.in/critical-analysis-on-physical-reality-of-light</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/micro-micro-structure-of-interfaces-and-photonic-charge-field-a-reality-based-classical-explanation-of-reflection-and-refraction-of-light">https://philosophyofnature.org.in/micro-micro-structure-of-interfaces-and-photonic-charge-field-a-reality-based-classical-explanation-of-reflection-and-refraction-of-light</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/grazing-of-light">https://philosophyofnature.org.in/grazing-of-light</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/interference-and-diffraction-of-light">https://philosophyofnature.org.in/interference-and-diffraction-of-light</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/analysis-of-polarization-and-scattering-of-light-through-the-new-particle-concept">https://philosophyofnature.org.in/analysis-of-polarization-and-scattering-of-light-through-the-new-particle-concept</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/the-new-micro-micro-domain-physics-bridging-classical-field-and-quantum-theories">https://philosophyofnature.org.in/the-new-micro-micro-domain-physics-bridging-classical-field-and-quantum-theories</a>.</li>
 	<li aria-level="1"><a href="https://philosophyofnature.org.in/revised-concept-of-time">https://philosophyofnature.org.in/revised-concept-of-time</a>.</li>
 	<li aria-level="1"><a href="https://en.wikipedia.org/wiki/Dynamic_pressure?utm_source=chatgpt.com">https://en.wikipedia.org/wiki/Dynamic_pressure?utm_source=chatgpt.com</a>.</li>
</ol>						</div>
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		<p>The post <a rel="nofollow" href="https://philosophyofnature.org.in/reality-based-analysis-of-relativistic-dynamics/">Reality Based analysis of Relativistic Dynamics</a> appeared first on <a rel="nofollow" href="https://philosophyofnature.org.in">Institute of Philosophy of Nature</a>.</p>
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		<title>Energy as a Relational Property: A Mass–Space Interpretation of Nature</title>
		<link>https://philosophyofnature.org.in/energy-as-a-relational-property-a-mass-space-interpretation-of-nature/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=energy-as-a-relational-property-a-mass-space-interpretation-of-nature</link>
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		<dc:creator><![CDATA[Bishnu Charanarbinda Mohanty]]></dc:creator>
		<pubDate>Sat, 25 Jul 2026 08:33:33 +0000</pubDate>
				<category><![CDATA[Journal Vol 4]]></category>
		<category><![CDATA[Vol4 Issue3]]></category>
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					<description><![CDATA[<p>Download Article Abstract This article presents a reality-based conceptual interpretation of energy intended to provide a unified understanding applicable across macro, micro and micro-micro physical domains. Energy is interpreted not as an independently existing substance, but as a relational property associated with matter through differential state conditions such as velocity, temperature, charge potential and gravitational level. Within this framework, the distinction between energy and energy level becomes fundamental, since the feasibility and direction of physical interactions depend primarily upon energy level rather than merely upon total energy content. Mechanical, thermal, electrical and radiative phenomena are examined to illustrate this distinction.…</p>
<p>The post <a rel="nofollow" href="https://philosophyofnature.org.in/energy-as-a-relational-property-a-mass-space-interpretation-of-nature/">Energy as a Relational Property: A Mass–Space Interpretation of Nature</a> appeared first on <a rel="nofollow" href="https://philosophyofnature.org.in">Institute of Philosophy of Nature</a>.</p>
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							<h4><b>Abstract</b></h4>
<p>This article presents a reality-based conceptual interpretation of energy intended to provide a unified understanding applicable across macro, micro and micro-micro physical domains. Energy is interpreted not as an independently existing substance, but as a relational property associated with matter through differential state conditions such as velocity, temperature, charge potential and gravitational level. Within this framework, the distinction between <i>energy</i> and <i>energy level</i> becomes fundamental, since the feasibility and direction of physical interactions depend primarily upon energy level rather than merely upon total energy content. Mechanical, thermal, electrical and radiative phenomena are examined to illustrate this distinction.</p>
<p>The article further explores conceptual issues associated with the conventional interpretation of photon energy. An alternative qualitative framework is proposed in which the relation</p>
<p>E=hν</p>
<p>may be interpreted as representing photon energy level rather than total photon energy alone. In this exploratory model, photons are considered possible physical particles of a finer micro-micro domain possessing extremely small but finite mass together with an intrinsic photonic charge state. Wave behaviour is interpreted as a mathematical representation of underlying particle interactions rather than an independent physical ontology.</p>
<p>The work also develops a mass-space framework in which charge, energy and interaction processes arise from non-equilibrium distributions of mass and space. Electrical, thermal and radiative phenomena are interpreted as manifestations of structurally similar processes occurring across different domains of matter organization.</p>
<p>The article does not reject the significance of mathematical physics; rather, it argues that qualitative realization of physical reality logically precedes quantitative formalization. The objective of the work is therefore to establish a conceptual foundation for future mathematical and electromagnetic development within a causality-oriented and physically interpretable framework of nature.</p>
<p><b>Keywords:</b> <i>Relational Energy, Mass–Space Interaction, Energy Level, Photonic Charge, Charge Potential, Micro-Micro Domain, Reality-Based Physics.</i></p>
<h4><b>Mass–Energy Relation</b></h4>
<p>Energy is commonly understood as the capacity of a system to produce change. In physical reality, however, energy is never observed as an independently existing entity detached from matter or physical structure. Every observable manifestation of energy is associated with a material system, field configuration or state condition of matter. From this perspective, energy may be interpreted as a relational property arising from the differential state of matter relative to its surroundings or to a chosen frame of reference [1].</p>
<p>A body situated on the Earth and possessing the same velocity, temperature, charge potential and gravitational level as its surroundings may be regarded as having no externally observable energy relative to that environment. Nevertheless, the body may still contain internal energy associated with microscopic structural non-equilibrium. When complete internal and external equilibrium is attained, no net exchange of momentum, heat or charge occurs with neighbouring matter. In such a condition, the system may be described as existing in a zero-energy-exchange state relative to that frame of reference.</p>
<p>If the reference frame changes, the same body may again exhibit energy because energy depends upon differential state relations rather than absolute existence. Transfer of matter between different reference environments naturally produces processes such as heat transfer, momentum exchange, and charge redistribution until a new equilibrium state is established.</p>
<p>This interpretation suggests that energy is fundamentally connected with both matter and state difference. While such a conception appears intuitive in the macro domain, conceptual difficulties emerge in the micro and micro-micro domains, particularly in the interpretation of photons and nuclear processes. In conventional physics, photon energy is treated independently of rest mass, whereas nuclear processes directly associate mass with energy transformation. These conceptual differences motivate the search for a more domain-independent understanding of energy.</p>
<p>An important distinction must therefore be made between <i>energy</i> and <i>energy level</i>. Energy determines the total capacity for interaction, whereas energy level determines the feasibility and direction of a specific process. Several familiar phenomena illustrate this distinction:</p>
<ul>
<li aria-level="1">A body containing a large quantity of heat energy at a lower temperature cannot transfer heat to another body at a higher temperature, whereas a smaller quantity of heat at higher temperature can do so.</li>
<li aria-level="1">A body possessing lower kinetic energy but higher velocity may rise to a greater height against gravity than another body possessing greater total kinetic energy but lower velocity.</li>
<li aria-level="1">Low-intensity high-frequency radiation can produce stronger photoelectric effects than high-intensity low-frequency radiation.</li>
</ul>
<p>These examples indicate that physical interactions are governed not merely by total energy content, but also by the state parameter associated with energy level, such as temperature, velocity, frequency or potential.</p>
<p>In conventional quantum theory, photon energy is expressed by</p>
<p>E=hν</p>
<p>where () represents frequency and (h) is Planck’s constant. Within the present conceptual framework, this relation may alternatively be interpreted as representing photon energy level rather than total photon energy alone. The possibility is proposed that photons may possess extremely small but finite physical mass associated with a deeper micro-micro domain of matter organization. Such mass, if it exists, would be far below present experimental detectability.</p>
<p>In the conventional interpretation, frequency is regarded as a property of electromagnetic waves. In the present particle-oriented interpretation, however, wave behaviour is treated as a mathematical representation of underlying particle interactions rather than an independently existing physical entity. The state parameter associated with photon energy is proposed to arise from an intrinsic photonic charge state determined by the mass-space structure of the photon.</p>
<p>The present proposal remains exploratory and conceptual. Its physical validity and predictive capability would require substantial mathematical and electromagnetic development. The immediate objective is therefore to establish a qualitative conceptual foundation for a domain-independent understanding of energy extending from macro to micro-micro physical domains.</p>
<h4><b>Understanding Energy Through Mass–Space Non-Equilibrium</b></h4>
<p>Within the proposed framework, homogenization between mass and space does not occur through direct displacement because mass and space are considered mutually integrated aspects of physical existence. Instead, homogenization proceeds through the interaction and redistribution of mass-rich and space-rich particles.</p>
<p>Every local space medium is characterized by a definite mass-space ratio determined by the organization of its constituent space-matter particles. A particle whose mass-space ratio differs from the equilibrium ratio of the surrounding medium behaves as an active entity capable of rearranging the local structure in the direction of a new equilibrium distribution. Similar considerations apply to both mass-rich and space-rich particles.</p>
<p>Particles existing in non-equilibrium states relative to a reference frame may therefore be interpreted as active or charge-bearing particles. In this framework:</p>
<ul>
<li aria-level="1">Micro-domain particles are associated with electric charge,</li>
<li aria-level="1">Micro-micro-domain particles (photons) are associated with photonic charge,</li>
<li aria-level="1">Sub-photonic particles are proposed to possess thermal charge.</li>
</ul>
<p>Although the underlying concept of charge remains common across domains, the strength and range of interactions vary significantly with scale.</p>
<p>An analogy may be drawn with the behaviour of an electrical capacitor. A capacitor stores electric charge at different electric potentials, where the stored charge is proportional to voltage. Similarly, a thermal system stores thermal charge at different thermal potentials represented by temperature. From this viewpoint, electrical and thermal phenomena may be interpreted as structurally analogous manifestations of mass-space activity at different organizational levels of matter.</p>
<p>This interpretation also provides an alternative conceptual basis for understanding electric charge. Conventional theory attributes opposite charge types to protons and electrons. In the present framework, however, positive and negative charge are interpreted as relative manifestations of differing mass-space ratios rather than fundamentally different substances [2]. Neutralization therefore represents attainment of equilibrium between differing charge potentials rather than annihilation of opposite entities.</p>
<p>The charge potential of matter is proposed to arise from the ratio of mass content to space content. Matter possessing identical mass-space ratios remains mutually neutral because equilibrium already exists between them. Consequently, neutrality is interpreted as a relational state property rather than the absolute absence of charge.</p>
<p>The apparent positive and negative signs of charge emerge only within a relative scale, analogous to positive and negative temperature scales defined relative to a chosen reference state. The feasibility of charge interaction depends upon potential difference rather than upon the existence of fundamentally distinct charge substances.</p>
<p>This approach attempts to provide a unified conceptual basis for attraction, repulsion, and charge neutralization while preserving continuity with observable electrical and thermodynamic phenomena.</p>
<h4><b>Different Forms of Energy</b></h4>
<p>Different forms of energy such as thermal, kinetic, electrical, sound and light energy are experienced in the macro domain. Although mutually convertible, each form is conventionally defined through distinct physical manifestations and characteristic modes of interaction.</p>
<p>Thermal energy, for example, expresses the dynamical condition of the internal structure of matter through the organization and interaction of its constituents. Macroscopic temperature thus reflects microscopic structural dynamics.</p>
<p>If finer levels of matter organization exist within deeper domains of nature, then particles of the micro domain may likewise possess internal structural states analogous to the thermal states of macroscopic bodies. Extending this reasoning further, all forms of energy observed in the macro domain may potentially be interpreted as manifestations of structural and dynamical processes occurring within progressively finer levels of matter organization.</p>
<p>Within the proposed framework, particles of every domain possess structured mass-space organization consisting of nucleus-like and extra-nuclear regions [3]. Variations in local mass-space ratio generate differing charge potentials and interaction behaviours. Matter appearing neutral in one reference frame may exhibit charge behaviour in another frame characterized by a different equilibrium mass-space ratio.</p>
<p>This concept may be clarified through familiar examples. A body maintained inside a furnace at temperature (t0) possesses no thermal energy relative to the furnace environment because equilibrium exists. However, when removed into a cooler environment, the same body exhibits heat energy and temperature relative to the new frame of reference.</p>
<p>Similarly, charge carriers confined within an electrical condenser at equilibrium potential possess no effective electrical energy relative to that system. When transferred into another environment possessing different potential conditions, electrical energy becomes observable.</p>
<p>In this manner, energy and energy level emerge as complementary but distinct concepts. Energy determines the total capacity for work, whereas energy level determines the feasibility and direction of interaction.</p>
<p>The proposed framework further attempts to interpret all fundamental interactions in terms of basic mass-space relations involving:</p>
<ul>
<li aria-level="1">mass-space attraction,</li>
<li aria-level="1">mass-mass repulsion,</li>
<li aria-level="1">space-space repulsion.</li>
</ul>
<p>Within this interpretation, the conventional distinction between two fundamentally different electric charges is replaced by a unified description based upon relative mass-space ratios [2].</p>
<p>Although exploratory in nature, the approach seeks to develop a broader and more causality-oriented interpretation of energy, charge and interaction processes. If successful, such a framework could contribute toward the development of a more unified understanding of physical reality across all domains of nature.</p>
<h4><b>Conclusion</b></h4>
<p>The present work has attempted to develop a qualitative and reality-based interpretation of energy applicable across macro, micro and micro-micro domains of nature. Energy has been interpreted not as an independently existing substance, but as a relational property arising from differential state conditions of matter relative to a chosen frame of reference. Within this framework, the distinction between <i>energy</i> and <i>energy level</i> becomes fundamentally important, since the feasibility and direction of physical interactions depend primarily upon energy level rather than merely upon total energy content.</p>
<p>The article further proposes that thermal, electrical, radiative, and mechanical phenomena may be understood through a generalized mass-space framework in which interaction processes arise from non-equilibrium distributions of mass and space. Charge is interpreted as a state property associated with mass-space ratio, while positive and negative charges are treated as relative manifestations of differing charge potentials rather than fundamentally different entities. This interpretation attempts to provide a unified conceptual basis for attraction, repulsion and charge neutralization phenomena.</p>
<p>The work also explores an alternative interpretation of photon energy in which the relation: E=hν, may represent photon energy level rather than total photon energy alone. Within this exploratory framework, photons are considered possible physical particles possessing extremely small but finite mass together with intrinsic photonic charge states. Wave behavior is interpreted as a mathematical representation of underlying particle interactions rather than an independently existing physical ontology.</p>
<p>The proposed framework remains conceptual and requires substantial mathematical, electromagnetic and experimental development before its physical validity can be evaluated rigorously. Nevertheless, the approach seeks to emphasize that qualitative realization of physical reality logically precedes quantitative formalization. By attempting to generalize the interpretation of energy, charge and interaction across different domains of matter organization, the work aims to contribute toward the development of a broader and more causality-oriented understanding of nature.&nbsp;</p>
<h4><b>Reference</b></h4>
<ol>
<li aria-level="1"><a href="https://philosophyofnature.org.in/unified-concept-of-energy-for-all-domains">https://philosophyofnature.org.in/unified-concept-of-energy-for-all-domains</a>.</li>
<li aria-level="1"><a href="https://philosophyofnature.org.in/new-concept-of-electric-charge-in-matter">https://philosophyofnature.org.in/new-concept-of-electric-charge-in-matter</a>.</li>
<li aria-level="1"><a href="https://philosophyofnature.org.in/mass-space-structure-of-centrally-organized-systems">https://philosophyofnature.org.in/mass-space-structure-of-centrally-organized-systems</a>.</li>
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		<title>A Reality-Oriented Philosophical Framework for Modern Physics</title>
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		<dc:creator><![CDATA[Bishnu Charanarbinda Mohanty]]></dc:creator>
		<pubDate>Sat, 25 Jul 2026 08:26:36 +0000</pubDate>
				<category><![CDATA[Journal Vol 4]]></category>
		<category><![CDATA[Vol4 Issue3]]></category>
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					<description><![CDATA[<p>Download Article Abstract This article examines the hidden physical reality underlying modern mathematical physics and argues that excessive dependence on abstract mathematical formalism has gradually separated micro-domain physics from reality-based conceptual understanding. Mathematics, being fundamentally a relational and quantitative tool, can successfully correlate physical parameters but cannot independently establish the ontological reality of physical entities and mechanisms. The article emphasizes that philosophy, logic, conceptual physics, and mathematics must function together for a comprehensive understanding of nature. The work proposes that the universe is fundamentally constituted of two formless physical realities: mass and space, while all observable entities are mass-space integral…</p>
<p>The post <a rel="nofollow" href="https://philosophyofnature.org.in/a-reality-oriented-philosophical-framework-for-modern-physics/">A Reality-Oriented Philosophical Framework for Modern Physics</a> appeared first on <a rel="nofollow" href="https://philosophyofnature.org.in">Institute of Philosophy of Nature</a>.</p>
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							<h4><b>Abstract</b></h4>
<p>This article examines the hidden physical reality underlying modern mathematical physics and argues that excessive dependence on abstract mathematical formalism has gradually separated micro-domain physics from reality-based conceptual understanding. Mathematics, being fundamentally a relational and quantitative tool, can successfully correlate physical parameters but cannot independently establish the ontological reality of physical entities and mechanisms. The article emphasizes that philosophy, logic, conceptual physics, and mathematics must function together for a comprehensive understanding of nature. The work proposes that the universe is fundamentally constituted of two formless physical realities: mass and space, while all observable entities are mass-space integral systems possessing form and form-based properties. The paper further argues that the universal norms of nature- consistency, continuity, causality and similarity of structure across different domains should remain valid from micro-micro domain to macro-macro domain. Based on this principle, the article critically re-examines prevailing concepts such as wave-particle duality, identical nature of fundamental particles, abstract field theory, matter-free vacuum, quantum indeterminacy and the interpretation of the Michelson–Morley experiment. A reality-based interpretation of field, space, time, space-time, gravity, atomic structure and light propagation is proposed by considering physical space with space matter particle of finer domain as a dynamic fluid medium. The article further attempts to establish conceptual continuity between atomic systems and celestial systems through the uniformity of nature. It is argued that many quantum phenomena presently treated as acausal or abstract may originate from hidden causal processes operating in deeper micro-micro domains beyond current observational limits. The study finally suggests that incorporation of reality-based universal norms into mathematical formalism may help reduce the growing separation between conceptual physics and mathematical physics, thereby contributing toward a more unified understanding of science and nature.</p>
<p><b>Keywords:&nbsp; </b><i>Conceptual Physics, Mathematical Physics, Physical Reality, Mass-Space Interaction, Philosophy of Science, Space-Time, Quantum Causality, Field Theory, Physical Vacuum, Unification of Sciences</i></p>
<h4><b>Introduction</b></h4>
<p>Modern physics has achieved extraordinary success in quantitatively describing natural phenomena through mathematical formalism. However, the increasing dependence on abstract mathematical structures has also raised philosophical questions regarding the underlying physical reality represented by such formulations. Mathematical physics is highly effective in correlating measurable parameters and predicting experimental outcomes, yet mathematical consistency alone may not always guarantee conceptual clarity regarding the physical nature of the entities and mechanisms involved. Conceptual physics attempts to understand nature through causality, physical feasibility, continuity and reality-based interpretation. Mathematics, philosophy, logic and physics therefore perform complementary rather than competing roles in scientific understanding. Mathematics provides quantitative relationships, while philosophy and conceptual physics help examine the ontological and causal significance of physical theories.</p>
<p>The present work argues that excessive dependence on domain-specific assumptions in micro-domain physics has gradually separated microphysics from the continuity observed in macro-domain nature. As a result, the structures, properties and interactions of micro particles are often considered fundamentally different from those of larger systems. The article proposes that the observable universe may instead obey common universal norms across all domains of nature. In the present framework, the fundamental formless constituents of the physical universe are considered to be mass and space [1]. All observable entities are treated as mass-space integral systems possessing form and form-based properties [2]. Properties such as charge, energy, temperature and field are interpreted as state properties emerging from the configuration and interaction of mass-space systems [3] [4]. The article further explores the possibility that the continuity and uniformity observed in macro-domain systems may also extend into micro and micro-micro domains [5]. Based on this philosophical standpoint, several prevailing concepts of modern physics including abstract vacuum, wave-particle duality, independent field ontology and quantum acausality are critically re-examined. The objective of the study is not to reject mathematical physics, but to emphasize that mathematical formalism and physical realism should evolve together. The work therefore attempts to develop a conceptual framework in which philosophy, causality and physical feasibility remain integrated with scientific formalism.</p>
<h4><b>Universal Norms of Nature</b></h4>
<p>The present work proposes that nature follows certain universal norms that remain valid across different domains of existence. These norms are not considered merely mathematical assumptions but philosophical principles inferred from continuity and uniformity observed in the natural world.</p>
<p>The first proposed norm is the consistency of nature. Natural laws do not arbitrarily change with time or domain. A principle operating in one domain may appear in modified form in another domain, yet the underlying causality remains continuous [6] [7].</p>
<p>The second proposed norm is the uniformity of structure and feature across domains. The observable universe reveals organized systems at multiple scales, including atomic systems [6], planetary systems, stellar systems and galactic systems. Although dimensions and physical conditions differ significantly, structural similarities may indicate deeper continuity in nature.</p>
<p>The third proposed norm is the universal presence of mass and space in all physical existence. According to the present framework, all observable forms are mass-space integral systems possessing definite geometrical configuration and state properties [8].</p>
<p>The fourth proposed norm is causality. Every physical event is assumed to possess a cause, even if that cause remains hidden due to observational limitations. From this standpoint, quantum events presently treated as probabilistic or acausal may originate from hidden processes operating in deeper domains beyond current experimental reach [5].</p>
<p>The article argues that if such universal norms are maintained consistently while formulating physical theories, the separation between macro-domain and micro-domain understanding may gradually reduce.</p>
<h4><b>Reality in Atomic Structure</b></h4>
<p>The early planetary models of the atom were inspired by the observed similarity between atomic systems and celestial systems. Although those early models could not fully explain atomic spectra, the present work argues that their philosophical basis the uniformity of nature should not necessarily be abandoned. The failure of the planetary model may have resulted not from the absence of structural similarity, but from incompleteness in the modelling process. Instead of extending the model by incorporating additional structural features, modern physics gradually adopted increasingly domain-specific assumptions that departed from macro-domain intuition.</p>
<p>The present work proposes that centrally organized systems throughout nature may possess common structural characteristics [2]. Examples include solar systems, galactic systems, and atomic systems, each consisting of a central region and surrounding organized structure. In this interpretation, the atomic system is viewed as a mass-space organized structure rather than an abstract probabilistic entity. The article further proposes that atomic phenomena may arise from interactions involving finer micro-micro domain constituents associated with structured physical space.</p>
<p>The proposed framework also attempts to reinterpret charge as a state property related to mass-space configuration [3]. In this view, different forms of charge observed in different domains may represent domain-specific manifestations of more fundamental mass-space interactions [9]. Although speculative, the approach attempts to restore conceptual continuity between atomic and celestial systems while maintaining philosophical consistency across scales of nature.</p>
<h4><b>Concept of Field and Physical Vacuum</b></h4>
<p>In modern physics, a field is generally represented as a physical quantity assigned to every point of space-time. Gravitational, electric, magnetic, scalar and quantum fields are therefore treated mathematically as distributed properties of space. Although this framework has achieved considerable predictive success, questions remain regarding the deeper physical nature of the medium through which such fields exist and interact [10] [11] [12] [13] [14].</p>
<p>The present work proposes a reality-based interpretation in which the so-called vacuum is not absolute emptiness but a physical medium populated by ultra-fine space-matter particles belonging to a deeper micro-micro domain. In this approach, fields are not treated as independent abstract entities; rather, they are considered spatially differential states arising from the organization, disturbance or polarization of this underlying medium. According to this interpretation, a physically meaningful field should correspond to a non-uniform condition capable of producing measurable interaction with particles or bodies. A perfectly uniform condition, though mathematically definable, may not possess direct physical distinguishability from the absence of a field. The proposed framework attempts to provide conceptual continuity between different known classes of fields. Just as pressure and density variations exist in ordinary gas media, electromagnetic and gravitational field effects may similarly emerge from organized states of finer particulate media. This interpretation does not deny the mathematical utility of existing field theory. Rather, it attempts to supplement the formal description with a physically intuitive ontology.</p>
<h4><b>Uniformity and the Nature of Fundamental Particles&nbsp;</b></h4>
<p>Modern physics generally treats fundamental particles of a given class as identical in mass and charge. This assumption has proven highly successful mathematically and experimentally for describing collective particle behaviour. The present work, however, raises the philosophical question of whether strict identicality represents physical reality or a useful approximation. In macroscopic systems, apparent uniformity often emerges statistically despite underlying variation among constituents.</p>
<p>The article proposes that if particles possess internal structure associated with deeper micro-micro domains, then small variations in state properties may exist without immediately contradicting observable average behaviour [15]. Similarly, the work questions whether presently observed particle properties might depend partly upon the surrounding state of structured space [3]. If so, particle behaviour may not arise solely from isolated intrinsic properties but also from interaction with the surrounding medium. The purpose of this discussion is not to reject established particle theory, but to explore whether deeper causal interpretations may exist beneath current formal descriptions.</p>
<h4><b>Physical Significance of Space</b></h4>
<p>Space is generally represented in modern physics through geometrical description such as distance, direction, curvature and coordinates. Geometry, however, is fundamentally relational. It describes the configuration and positional relationship between entities but does not directly explain the intrinsic physical nature of space itself. The present framework proposes that space should not be regarded as mere emptiness or passive background. Instead, space is treated as a physical medium possessing structure, density and dynamical significance [2] [16]. According to this view, physical space contains ultra-fine space-matter particles existing in domains beyond present observational capability [8]. Consequently, space may possess physical properties capable of influencing the behaviour of matter and radiation. This interpretation attempts to provide a physical basis for field interaction, propagation phenomena, and the dynamical behaviour associated with space-time.</p>
<h4><b>Significance of Time</b></h4>
<p>Time has no independent meaning in a completely static universe where no motion or transformation exists. The concept of time arises only in a dynamic universe containing changing physical systems. In this interpretation, time is not treated as an independent flowing substance but as a comparative measure associated with dynamical processes [17]. Periodic motions such as planetary rotation and revolution provide natural standards through which duration may be measured. Every physical system therefore possesses its own characteristic temporal significance depending upon its dynamical condition. Time becomes meaningful through motion, change, and interaction.</p>
<h4><b>Significance of Space-Time</b></h4>
<p>If space possesses physical structure and dynamical properties, then space-time may acquire physical significance beyond purely mathematical geometry. In the present framework, local space regions may contain different space densities and different dynamical states associated with surrounding matter distributions. Since time is related to dynamical condition, each spatial region may also possess characteristic temporal significance [17].</p>
<p>Thus, space-time is interpreted not merely as an abstract geometrical manifold but as a physically dynamic medium characterized by:</p>
<ul>
<li aria-level="1">spatial density,</li>
<li aria-level="1">embedded space-matter content,</li>
<li aria-level="1">and local dynamical state.</li>
<li aria-level="1">Gradients of space density, number density of different space matter particles.</li>
</ul>
<p><b>This interpretation attempts to provide a physically intuitive understanding of relativistic effects while preserving the mathematical usefulness of space-time formalism.</b></p>
<h4><b>Gravity as Dynamic Space-Time Interaction</b></h4>
<p>Newtonian gravitation describes gravitational interaction through force relations between masses, while Einstein’s relativity interprets gravity through curvature of space-time. The present framework attempts to reinterpret gravity by treating space itself as a physical medium whose local structure may be modified by the presence of mass and its dynamic state. According to this interpretation, mass interacts with surrounding space and changes the local density and organization of the space medium. The resulting variation in space structure contributes to the gravitational condition associated with that region.</p>
<p>The article further proposes that gravity may depend not only upon spatial density distribution but also upon the dynamical condition of local space. In this sense, gravity becomes associated with space-time interaction rather than merely static force attraction. Although conceptual in nature, this interpretation attempts to provide a physical ontology underlying geometrical descriptions of gravitation.&nbsp;</p>
<h4><b>Decay and Impermanence in Different Domains</b></h4>
<p>Many philosophical traditions emphasize impermanence as a universal characteristic of existence. The present work explores whether gradual decay may also represent a universal physical process extending across different domains of nature [18]. All structured forms are composed of finer constituents held together through interaction and organization. Over sufficiently long-time scales, gradual structural changes may accumulate until the original form transforms into another stable configuration. The article proposes that events appearing sudden or quantum-like may actually arise from long-term gradual processes operating beneath observational resolution. By analogy, if atomic nuclei also undergo extremely slow structural evolution comparable to stellar evolution, their apparent stability during human observational timescales may not necessarily imply absolute invariance. The purpose of this argument is to emphasize continuity and causality rather than abrupt acausal transition.</p>
<h4><b>Reconsideration of the Michelson–Morley Experiment</b></h4>
<p>The Michelson–Morley experiment historically played a major role in the rejection of classical ether theories and contributed significantly to the development of relativity. The present work does not dispute the experimental result itself but proposes that alternative philosophical interpretations may still be explored. In conventional wave theory, propagation generally requires a medium possessing suitable restoring properties. The difficulty of defining a mechanically consistent ether contributed to the abandonment of classical medium theories.</p>
<p>&nbsp;The present framework instead proposes a particulate interpretation in which light propagates through a structured space medium composed of ultra-fine space-matter particles. In this interpretation, the medium behaves more like a highly subtle particulate environment rather than a rigid elastic substance. Light propagation through motion of light particle is not assisted by the functional property of the medium whereas light as a wave is functionally linked with the property of space. Thus, the results of Michelson-Morley experiment precisely concludes that light is not a wave motion in a medium since the speed of light is not affected by the motion of the medium. The result of the experiment is not conclusive for the existence of ether. The article suggests that the observed constancy of light velocity may arise from the intrinsic interaction between light particles and the surrounding structured space medium [10]. This interpretation remains speculative and requires further mathematical and experimental development. However, it attempts to restore physical mechanism and causal continuity to light propagation and other phenomena of light.</p>
<h4><b>Physical Understanding and Mathematical Formalism</b></h4>
<p>Scientific progress generally requires both qualitative understanding and quantitative analysis. Before mathematical relationships can be formulated, there must first exist some conceptual understanding regarding the entities, interactions and mechanisms involved. Mathematics provides a powerful tool for correlation, prediction, and quantitative representation. However, physical parameters themselves arise from conceptually identified aspects of reality. Historically, many scientific advances began through qualitative insight before later receiving precise mathematical formulation. Conceptual understanding and mathematical formalism therefore develop together rather than independently. The present work argues that excessive dependence on abstract formalism without sufficient physical interpretation may sometimes produce conceptual difficulties in understanding the deeper reality represented by scientific theories. Accordingly, the article advocates a balanced approach in which mathematics and physical realism remain closely integrated.</p>
<h4><b>Reality-Based Geometry</b></h4>
<p>All physical objects possess fundamentally three-dimensional existence. Lower-dimensional representations are mathematical approximations arising when one or more dimensions become negligibly small relative to others. Geometry describes relational aspects such as shape, size, orientation, and location. However, physical systems also possess non-geometrical properties including mass, charge, temperature, and dynamical state. Time, associated with dynamical change, may be mathematically incorporated into higher-dimensional formulations. Nevertheless, the present work argues that space and time retain distinct physical significance despite their mathematical unification within space-time geometry. From this philosophical standpoint, space-time geometry is treated as an effective mathematical framework rather than direct perceptual reality.</p>
<h4><b>Limitations and Scope of the Present Framework</b></h4>
<p>The present work is primarily philosophical and conceptual in nature. Several proposed interpretations—including the existence of ultra-fine space-matter particles, reinterpretation of vacuum, alternative explanation of quantum phenomena, and continuity between atomic and celestial structures—require further mathematical development and experimental investigation. The objective of the article is therefore not to present a finalized physical theory, but to propose a reality-oriented conceptual framework that may motivate further exploration regarding the ontological foundations of modern physics. The article attempts to restore conceptual continuity between philosophy and physics while encouraging future development of models capable of connecting physical intuition with mathematical formalism.</p>
<h4><b>Conclusion</b></h4>
<p>The present study attempts to re-examine modern physical concepts from a realism-oriented philosophical perspective and argues that mathematical formalism alone cannot fully reveal the physical reality of nature unless supported by conceptual feasibility, causality, and universal consistency. Mathematics remains an indispensable quantitative tool for science; however, physical science ultimately depends upon reality-based understanding of entities, interactions, and mechanisms. The article proposes that the fundamental constituents of the universe are mass and physical space, and that all observable entities are mass-space integral systems possessing form and form-based properties. The continuity and uniformity of nature across different domains imply that the structural and functional similarities observed in macro systems may also extend into micro and micro-micro domains. From this standpoint, the prevailing separation between macro-domain and micro-domain physics may arise largely from domain-specific assumptions introduced to satisfy mathematical requirements without sufficient philosophical examination of reality.</p>
<p>Several prevailing concepts of modern physics—including abstract vacuum, independent field ontology, wave-particle duality, quantum acausality, and identical nature of fundamental particles—have been critically re-examined in the light of universal causality and continuity of nature. The study proposes that many presently unexplained quantum phenomena may originate from hidden processes operating in deeper micro-micro domains beyond current observational capability. The work further presents a reality-based interpretation of field, light propagation, space, time, space-time, gravity, and atomic structure by treating physical space as a dynamic particulate medium. The proposed approach attempts to restore conceptual continuity between physical phenomena observed in different domains of nature and thereby contribute toward the broader objective of unification of sciences. Although the present work is primarily philosophical and conceptual in nature, it attempts to provide a framework for future reality-based theoretical development. Further mathematical formulation, experimental examination, and detailed physical modelling are required to evaluate the scientific validity and applicability of the proposed concepts.&nbsp;</p>
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		<title>Unified Field Theory: Indians Part of Research</title>
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		<dc:creator><![CDATA[Raja Kishore Paramguru]]></dc:creator>
		<pubDate>Sat, 02 May 2026 04:24:07 +0000</pubDate>
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		<category><![CDATA[Vol4 Issue2]]></category>
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					<description><![CDATA[<p>Download Article Abstract This paper presents a brief account of contributions of Indian researchers to UFT research. It started with the famous Satyendra Nath Bose in early 1950s, and continued with Gaganbihari Bandyopadhyay, J. R. Rao, Ratna Shanker Mishra, and the USA based Jogesh Chandra Pati. Many others, either in association with them, or independently, also contributed. Indian contribution to UFT research may be termed commendable, though, similar to Einstein’s original work, it falls short of achieving a complete unification of forces, leaving the field open for future exploration. Key Words: Unified Field Theory, Grand Unified Theory, Field Equations, Affine…</p>
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							<h4><b>Abstract</b></h4>
<p>This paper presents a brief account of contributions of Indian researchers to UFT research. It started with the famous Satyendra Nath Bose in early 1950s, and continued with Gaganbihari Bandyopadhyay, J. R. Rao, Ratna Shanker Mishra, and the USA based Jogesh Chandra Pati. Many others, either in association with them, or independently, also contributed. Indian contribution to UFT research may be termed commendable, though, similar to Einstein’s original work, it falls short of achieving a complete unification of forces, leaving the field open for future exploration.</p>
<p><b>Key Words:</b> <i>Unified Field Theory, Grand Unified Theory, Field Equations, Affine Connection, Mixed Geometry, Divergence Identities, Empty-Space Solutions, Linear Equations, Tensorial Objects.</i></p>
<h4><b>Introduction</b></h4>
<p>More than one hundred years have passed by since Albert Einstein (1879-1955), the initiator of the idea of ‘unified field theory (UFT)’ made the first announcements on the subject during 1920s. Following it, volumes of research have been conducted. As UFT is highly relevant to the objective of our journal, a series of short reviews on UFT were published by the present author starting with [Paramguru 2025a]. This one presents the activities of Indian scientists on the subject. The motivation for this one arose from the fact that the noteworthy historical coverage on UFT between 1930-1965 in <i>Living Reviews in Relativity</i> by the German theoretical physicist Hubert Goenner [2014], besides uttering ‘India’ and ‘Indian’ at various places; and quotes like, ‘(I)in the 1970s and 1980s, many papers on exact solutions of the Einstein-Schrodinger theories and alternatives were published by Indian scientists‘ [181]; assigns two pages [158 and 159] for Indians’ research on this subject. It may also be noted that in the same review a total of 723 references has been cited out of which 37, more than 5 per cent, are authored by 15 Indians. Obviously, this situation calls for a discussion on the subject.</p>
<p>The Indians’ contribution to UFT has also been briefly covered in the earlier publication [Paramguru 2025b]. The Indian scientists cited by Goenner [2014] start from Satyendra Nath Bose, to Ratna Shanker Mishra, Gaganbihari Bandyopadhyay and twelve others. It has been found from literature that their contributions were highly significant, and they also continued to research and publish afterwards till they were active. Therefore, the present review will discuss major parts of the UFT research conducted by these Indian scientists as reported by Goenner [2014], and will also include their contributions afterwards during the 1970s and 1980s as found in literature. In addition, the work of American-Indian physicist Jogesh Chandra Pati will also be added, since his contribution is significant.</p>
<h4><b>Satyendra Nath Bose</b></h4>
<p>Satyendra Nath Bose was probably the most renowned Indian scientist referred to by Goenner, and hence, he went ahead in a note: ‘This is Satyendra Nath Bose (1894-1974) of the Einstein-Bose statistics.’ Our readers also deserve a brief mention here about the Einstein-Bose statistics fame. During 1924, a thirty-year Bose submitted a four-page research paper titled ‘Planck’s law and the light quantum hypothesis’ to the journal <i>Philosophical Magazine</i>, which was rejected for publication; then Bose did the wisest thing possible, sent it straight to Einstein for his comment with a hand-written cover letter. Einstein liked the paper, immediately acknowledged the receipt as well as the worthiness of the same, translated it to German language and sent it to the German journal <i>Zeitschrift fur Physik</i>, and it was published in its 1924 August issue [Debnath 1993, 636]. It was the beginning of quantum statistics, and soon Bose’s name was reflected in the sub-atomic particle ‘boson’, and the theoretical term in physics, ‘Bose-Einstein condensate.’ Bose continued his research as well as his contact with Einstein, the fame of the later facilitated a two-year leave for research and study abroad in Europe with research fellowship and full travel expenses for Bose from his employer Dacca University during 1924; Bose got a chance to work in the laboratory of Madame Curie at Paris, and finally met Einstein at Berlin in 1925 [628]. From Berlin, getting selected for the position of professor and Head of Physics Department of Dacca University, with recommendation of Einstein, Bose came back to India during 1926 and continued working at Dacca University till 1945 when he got a chance to come back to his ‘Alma mater’ as the renowned Khaira Professor of Physics, then during 1950-56 was Head of the Department of Physics. Amongst the numerous honors received by him include Fellow of Royal Society of London, and the second highest Indian civilian award Padma Bibhushan [629].</p>
<p>During the 1910s and early 1920s Bose was interested in Einstein’s hot topic of the time &#8211; relativity, and along with M. N. Saha, brought out a book <i>The Principles of Relativity</i> in 1920. However, when he met with Einstein during 1925, he learned that Einstein had shifted his interest to unified field theory. Though Einstein spent the rest of his life researching on UFT, Bose never thought of doing any research on this subject. However, since 1948, he revived his early interest and published five papers, four of them in French, during 1953-1955 at various aspects of UFT [Bose 1953a, Bose 1953b, Bose 1953c, Bose 1954, and Bose 1955]. During 1994, S. N. Bose National Centre for Basic Sciences, Calcutta, has brought out a book, <i>S N Bose: The Man and His Work – Part I: Collected Scientific Papers</i>, edited by a group of editors with Santimay Chatterjee as chief editor, where all of these five papers have found place including English translation of the French papers [Chatterjee 1994]. In the first paper, Bose dealt with the divergence identities used in UFT in an easier way, whereas, in the second paper, he dealt with a complicated Lagrangian [26]. The last three papers of Bose were dealing with the field equations and their solutions [30]. Goenner [2014] has referred, not all five, but only three of Bose’s papers [Bose 1953a, Bose 1954, and Bose 1955] and has indicated that Bose rewrote the particular field equation into an inhomogeneous linear equation for tensorial objects, which was homogeneous and linear in T [Bose 1955]. He then considered the equation as a matrix equation, went ahead for its solution [Bose 1954 and Bose 1955]. It appears that many others including Einstein and Kaufman have gone in for the solutions. Goenner’s final statement on this issue is: “Although the method is more transparent than Tonnelat’s, the solution is just as implicitly given as hers [2014, 112].”</p>
<p>To be honest, it is really difficult to understand whether Bose had any contribution to UFT without going technically into his research. Here comes another way out to have some idea of his contribution from the Horse’s mouth, i.e., Einstein’s mouth. Like his 1924 paper, Bose also supplied his research papers to Einstein at Princeton, and Einstein wrote his own comments through two letters to Bose, one (type-written) on 4th October 1952, and the other (hand-written) on 22nd October 1953; and both are published [Chatterjee 1994, 27-29]. Chatterjee’s edited book [1994] also puts Einstein’s mind on this issue very precisely, “(T) thus to Einstein the crucial problem was: ‘Do the singularity-free solutions of the equation system have physical meaning? Are there at all singularity-free solutions which correspond to the atomistic character of matter and radiation?’ From this view point the solution of those equations is not of great help [31].” According to Debnath [1993, 643]: “Indeed Bose had a number of contributions to the unified field theory including some major changes in the field equations. He obtained the general solution of Einstein’s field equations connecting the basic field quantities and affinities in the non-symmetric field theory. &#8212;. But, according to Einstein, Bose’s work broke no new ground on the subject.” This is probably the exact gist of Einstein’s two letters to Bose. One thing can be said that Einstein knows exactly what Bose did.</p>
<h4><b>Gaganbihari Bandyopadhyay</b></h4>
<p>Goenner’s two pages for section 13.3 describing research by Indians starts with: “In a short note, the Indian theoretician G. Bandyopadhyay293 considered an affine theory using two variational principles such as Schrodinger [553] had suggested in 1946 [9] [158].” Here, the bracketed numbers 553 and 9 refer to the work of respectively Schrodinger and Bandyopadhyay, the superscript number 293 duly refers to the note 293 which the author considers apt to give a short introduction on Bandyopadhyay. We learn that Bandyopadhyay was associated with Government College, Darjeeling, IIT Kharagpur and then University of Calcutta from where he retired as Professor from Department of Applied mathematics.&nbsp; Goenner [2014] has cited five papers of Bandyopadhyay [1951a, 1951b, 1953, 1960, and 1963]. The first paper provides particular solutions, as the title suggests, for Einstein’s then unified field theories. In fact, the symmetry of so called “1-dimensional” gravitational fields of Einstein’s general relativity, i.e., those for which the metric components depend on only a single coordinate, is high enough to try and solve for them field equations of UFT. Bandyopadhyay had found such a solution of the <i>weak</i> equations [1951a]. The second paper, published in the epic journal <i>Nature</i>, analyzed the non-symmetric tensor field variables (gµv) in Einstein&#8217;s unified field theory, specifically examining isolated singularities [Bandyopadhyay 1951b]. The third paper, the gist of which is quoted in the first line of this paragraph, considered an affine theory using two variational principles as suggested by Schrodinger earlier, generated the field equations, and also gave the solution [Bandyopadhyay 1953].</p>
<p>Bandopadhyay’s fourth paper started from his second paper, where one of his claims was that for the <i>strong</i> equations m e = 0, here m, e are the parameters for mass and charge, a discussion took place whether isolated mass-less magnetic monopoles could exist. In 1960, he came back to this question in his fourth paper and claimed that the <i>stronger</i> equations will not allow isolated magnetic poles with mass whereas the <i>weaker</i> equations will allow the existence of such entities [1960, 427]. His fifth paper is development of a theorem on spherically symmetric solutions in unified theory, which holds good for both Einstein’s and Schrodinger’s unified theories [Bandyopadhyay 1963]. He worked on <i>para-form</i> field equations in Schrödinger&#8217;s unified theory, focusing on static spherically symmetric fields; and showed that for certain plane-symmetric field structures, solutions in Schrödinger&#8217;s unified theory could be generated from known <i>empty-space</i> solutions of the general theory of relativity. His research was notable for extending solutions from <i>empty-space</i> conditions to those containing electromagnetic fields, providing insight into how physical situations could be generated in unified theories. As will be shown later, his work has motivated other Indian researchers and they have also extended his research further.</p>
<p>Goenner puts a categorical statement that &#8211; “(T) the generation of exact solutions to the Einstein-Schrodinger theory became a fashionable topic in India since the mid-1960s” [158]. Following a suggestion of G. Bandyopadhyay, R. Sarkar published two papers [Sarkar 1965 and Sarkar 1966]. In the first paper, he assumed the asymmetric metric to have the form, where, <i>x</i><i>0</i> is used instead of <i>x</i><i>4</i>. Then, as a physical interpretation, he offered the analogue to a Newtonian gravitating infinite plane. The limit in the metric components led back to Bandyopadhyay’s solution [1951a] and he brought out the solution; and he could also remove some printing errors from Bandyopadhyay’s text. In his second paper [Sarkar 1966], Sarkar used the asymmetric metric again, and found that the solutions are static and with coordinate singularities. No physical interpretation was given.</p>
<p>Physicist N. N. Ghosh from the Department of Pure Physics of Calcutta University has published three papers [1955, 1956, and 1957] which have also been referred to by Goenner [2014, 159]. These papers deal with the general solution of field equations, specifically in the <i>strong</i> form, in Einstein’s unified field theory, where he has tried products of functions depending on different coordinates for the components of the asymmetric metric in his attempt at solving the <i>strong</i> field equations. However, Goenner comments that due to his awkward index notation and use of many ad-hoc additional assumptions, Goenner could not find out what kind of new exact solutions he has found; a clearer presentation might have helped [159].</p>
<p>There are some contributions from many other researchers, mostly one, or two publications by each, which are not being taken up here; however, their names are being mentioned: B. R. Rao, V. V. Narlikar, K. B. Lal and S. P. Singh, S. N. Gupta, S. Datta Mazumdar, and A. R. Roy and C. R. Datta. But one person who could make it to the ‘IIT Kharagpur Foundation (USA) Newsletter’ (volume 12.22.2024) with the article, ‘From IIT Kharagpur to Einstein’s Equations: The Story of J. R. Rao’ will have a special mention.</p>
<h4>
<ol>
<li><b> R. Rao</b></li>
</ol>
</h4>
<p>Goenner has referred to two papers of J. R. Rao [1959 and 1972] but has commented that “(T)there exist a number of helpful review articles covering various stages of UFT like &#8212; Rao [504], &#8212;-” [2014, 10]. This mention, in itself, should be considered as praise-worthy. However, there remains a bigger story to be told. J. R. Rao was belonging to the then Department of Mathematics of IIT Kharagpur to which Professor G. Bandyopadhyay was also once belonging before shifting to the University of Calcutta. In one of his papers, Rao expresses his deep sense of gratitude to Professor G. Bandyopadhyay for his helpful discussions and encouragement. This indicates a professional link between the two. However, what is the most significant fact in our context right now is that this mathematician as well as IITKgpean J. R. Rao successfully defended his PhD thesis ‘Some Problems in Einstein’s Unified Field Theory of 1945’ during 1962. And the story in the IIT Newsletter is based on the synopsis of this PhD thesis.</p>
<p>It is a well-known fact that Albert Einstein proposed the UFT in 1945 and scores of research was continuing at that time, because Einstein&#8217;s original equations contained non-symmetric tensors which raised the questions of mathematical consistency and solvability. Rao did the right thing by doing a deep review of all the issues of Einstein’s theory such as derivation of field equations, linear relations, exact solutions, and physical interpretations. He did also look into alternate approaches including works by Schrodinger and Weyl. Finally, he offered three propositions: (i) a special type of symmetry and coordinate system leading to an explicit field structure that resembled the infinite plane analogy in general relativity, (ii) a “rigorous solution”, as well as, (iii) a “restricted weaker form” solution, those were derived by simplifying certain constants. Of course, similar to Einstein’s original work, according to the story of IITKgp Foundation, Rao’s dissertation falls short of achieving a complete unification of forces, leaving the field open for future exploration.</p>
<p>Rao’s contribution to the UFT is not limited to his PhD thesis; rather, it is well extended to several publications mostly in association with his coauthors. Here, not all of them, but just a couple of them are cited [Rao and Tiwari 1974, Mohanty, Tiwari, and Rao 1982]. In the first one, the authors provide a theorem, which in their own words – ‘we may say that we can pass from a special empty-space solution of general theory of relativity to the solutions of unified field theory. It is indeed highly gratifying to be able to build physical solutions either in general theory of relativity or in unified theories from the empty-space solutions which form a solid base for Einstein’s gravitational theory’ [1974, 595]. Similarly, a couple of sentences are cited from the later paper, which describes, in their own words, their own contribution to UFT: ‘(Rao et al [13][14][15]) have obtained a class of solutions for cylindrically symmetric coupled zero-mass and source free electromagnetic fields described by Einstein-Rosen metric and have interpreted these solutions mainly from the view point of their singular behaviour. In a separate investigation they (Rao et al [16][17][18][19]) have extended the study to the case of Brans-Dicke theory’ [1982, 238]. There is also a mention in Rao’s coverage in the IIT Kharagpur Foundation Newsletter – The work connected Rao’s solutions to those obtained in some earlier works by Indian physicists Ghosh and Bandyopadhyay.</p>
<p>Here, one more Indian, Dipak Kumar Sen will be described, because he also appears as flashy as Rao. Goenner has cited four of Sen’s contributions, including one PhD thesis [1958], one book [1968], two papers with one coauthor in each [Sen and Dunn 1971, and Sen and Vanstone 1972]. The specialty of the PhD thesis is that it is in French and submitted to the faculty of science at Paris, which Goenner mentions – ‘In the thesis of D. K. Sen began [174] with G. Lyra in Goettingen and finished in Paris with M. A. Tonnelat, &#8212;’ [175]. The thesis is about a novel unified theory for a static cosmological model of the universe based on Lyra’s geometry [Sen 1958]. Of course, in later developments of the theory by Sen and his coworkers in the 1970s, it was interpreted just as an alternative theory of gravitation (scalar-tensor theory) [1971 and 1972]. The book <i>Fields and/or particles</i> [1968] is solely based on the PhD thesis and attracts the comment from Goenner – ‘(T)to my knowledge, the only textbook including the Einstein-Schrodinger non-symmetric theory has been written in the late 1960s by D. K. Sen [572].’ [2014, 10]. By the time the book was published, Sen had shifted to the Department of Mathematics, University of Toronto, Canada.</p>
<h4><b>Ratna Shanker Mishra</b></h4>
<p>Along with Gaganbihari Bandyopadhyay, Ratna Shanker Mishra (1918-1999) also appears (<i>Ratan</i> appears in place of <i>Ratna</i>) in section 13.3 where research of Indians is described. From amongst Indians, Goenner has cited the highest numbers of publications of Mishra, totaling 13, with 8 as single author [1956a, 1956b, 1958a, 1958b, 1958c, 1959a, 1959b, and 1963] and 5 with coauthors [Husain and Mishra 1956, Abrol and Mishra 1958, Kaul and Mishra 1958, Lal and Mishra 1960, and Mishra and Abrol 1960]. The note number 294 presents his credentials, of which the last but one sentence reads – ‘He has been a visiting professor in many countries, and worked and published with V. Hlavaty at Indiana University.’ [158]. And Goenner’s description of V. Hlavaty reads – ‘Hlavaty272 is the fourth of the main figures in UFT besides Einstein, Schrodinger, and Tonnelat’ [144]. This implies Mishra got the opportunity of working with the fourth main figure in the world working in UFT. One of the students of R. S. Mishra, R. B. Misra has brought out a memoir in favor of his guru as posthumously remembered by his students [2018], where it has been mentioned that – “He collaborated with Prof. V. Hlavaty at Indiana University, Bloomington (U.S.A.) twice: 1957-58 and 1961-62” [5]; and another long and big statement – “Prof. V. Hlavaty &#8212; while working on a problem of ‘Field equations’ left a note on his death bed ‘In case of my death or incapacitation, Prof. R. S. Mishra would be willing to complete this work’. It is so heartening that Prof. Mishra was able to complete the work which ran into 100 printed pages” [3].</p>
<p>Goenner’s mention of Mishra’s work on UFT is also wide and deep, placed at various sections. Mishra, being a mathematician, has looked into mathematical features such as ‘affine and/or mixed geometry’ [1956a, 1959a, Husain and Mishra 1956], ‘lambda transformations’ [1956b], and attempted solutions for various cases, as well as derived conditions for equations to have unique solutions [1958a, 1958b, 1959b, 1963, Lal and Mishra 1960]. According to Goenner, Mishra has also studied Einstein’s last publication with Kaufman and provided a solution for its connection [1958c]. Mishra’s joint paper with Abrol [Mishra and Abrol 1960] is also directed to Einstein-Kaufman version of Einstein’s theory, where the authors claim that ‘the equations of motion of charged particles found from the system of field equations by applying Infeld’s method of approximation, fails in this peculiar theory.’ Abrol and Mishra [1958] also re-wrote Bonner’s field equations with the help of the connections defined earlier by Bose [1953a and 1954]. In another paper [Kaul and Mishra 1958], Mishra generalized Veblen’s identities to mixed geometry with asymmetric connection, where the authors obtained 4 identities containing 8 terms each and with a mixture of ±-derivatives. It is proper, now, to reflect Goenner’s overall impression on Mishra’s work on UFT – “From my point of view as a historian of physics, R. S. Mishra’s papers are exemplary for estimable applied mathematics uncovering some of the structures of affine and/or mixed geometry without leading to further progress in the physical comprehension of unified field theory” [2014, 158]. Such a comment is certainly praise-worthy.</p>
<p>One can mention a bit about Mishra’s position in India. Mishra was Professor and Head of the Department of Mathematics at Gorakhpur (1958-1963) and Allahabad (1963-1968) Universities; then Head of the Department of Mathematics and Statistics at Banaras Hindu University in Varanasi from 1968 till retirement in 1978. Subsequently he was Vice-Chancellor of University of Kanpur during 1978-1980 and Lucknow University, his own <i>alma mater</i>, during 1982-1985. He was Visiting Professor, besides Indiana University, to Kuwait University, University of Waterloo, and University of Windsor. He was an invited participant in ‘International Conference on General Relativity and Gravitation (GR 6)’ at Copenhagen during 1971, and also (GR 7) at Tel Aviv during 1974. In India, he held various positions in academic and professional bodies. He has guided more than 50 students for PhD and DSc Degrees, published more than 300 papers and won many awards including Fellowship of almost all the established academic bodies in India. Books published by Mishra are – <i>Structures in a Differentiable Manifold </i>in 1978, <i>Structures on a Differentiable Manifold and Their Applications </i>in 1984, <i>Almost Contact Metric Manifolds </i>and <i>Hyper-surfaces of Almost Hermitian Manifolds </i>both in 1994. The Government of India has honored him with the fourth best civilian Award &#8211; <b><i>Padmashree</i></b>.</p>
<h4><b>Jogesh Chandra Pati</b></h4>
<p>This name does not appear in Goenner’s review. It may be because his research on UFT started with his paper along with the Pakistani Nobel Laureate Abdus Salam in 1974 only, much after ca. 1930 – 1965 [Pati and Salam 1974]. Actually during 1974 only, Glashow and Howard Mason Georgi III brought out what is called the Georgi-Glashow model, the first Grand Unified Theory (GUT). According to Goenner, in the beginning, GUTs were ‘unifying only the electromagnetic, weak, and strong interactions’ that is ‘with gauge group SU (5)’ [2014, 195]. They would have observable effects for energies much above 100 GeV.</p>
<p>Subsequently, many proposals for GUT have emerged; one of them is the Pati-Salem Model. (Jogesh) Pati (1937-), an Indian-American theoretical physicist, has contributed substantially in collaboration with Abdus Salam to formulate a GUT proposal called Pati-Salam model. John Ellis, from the Theoretical Physics Division of CERN, reports – ‘Even before the discovery of neutral currents, the restless spirit of Abdus Salam have led him and Jogesh Pati to propose the idea of grand unification of the strong and electroweak interactions &#8211;. They are the first to propose, in a motivated way, that quarks and leptons should be treated together in a common theory’ [1996, 3]. The specialty of the Pati-Salem model is its suggestions: (i) the symmetry of SU (4)-color, (ii) left-right symmetry, and (iii) the associated existence of right-handed neutrinos. They provide some of the crucial ingredients for understanding the observed masses of the neutrinos and their oscillations. After discoveries of gauge coupling unification and neutrino-oscillation, Pati himself says – ‘(I) in this context, it is remarked that with neutrino masses and coupling unification revealed, the discovery of proton decay, that remains as the missing link, should not be far behind’ [1998, 1]. Alas, after so many years, proton decay still remains eluded.</p>
<p>Overall, contributions of Indian researchers, as marked above, in moderate words, can be said as commendable. Goenner has once identified five major groups working on UFT in the world through his own words – ‘(T)the work done in the major “groups” lead by Einstein, Schrodinger, Lichnerowicz, Tonnelat, and Hlavaty &#8212;’ [2014, 10]. In case of Indian researchers also, it can be said that five major groups lead by Bose, Bandyopadhyay, Rao, Mishra, and Pati have contributed to UFT.</p>
<h4><b>Conclusion</b></h4>
<p>A brief account of contributions of Indian researchers to UFT research is given. The contribution started with Satyendra Nath Bose in the early 1950s, incidentally, he shared some of the results with Einstein himself who gladly responded with his observations. The other leading researchers were Gaganbihari Bandyopadhyay, J. R. Rao, whose own PhD thesis was on this subject and was highlighted in the IIT Kharagpur Foundation (USA) Newsletter during 2024 (after 62 years of PhD defense in 1962), Ratna Shanker Mishra, who availed the opportunity to work with Professor Hlavaty at Indiana University, and the USA based Jogesh Chandra Pati. Indian contribution to UFT research may be termed commendable, though, similar to Einstein’s original work, this research falls short of achieving a complete unification of forces, leaving the field open for future exploration.</p>
<h4><b>References</b></h4>
<ol>
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<li aria-level="1">Mishra, R. S. 1956a. “Basic Principles of Unified Field Theory”, <i>Nuovo Cimento</i>, <b>4</b>, 907-916.</li>
<li aria-level="1">Mishra, R. S. 1956b. “The Field Equations of Einstein’s and Schroedinger’s Unified Theory”, <i>Tensor, New Ser</i>., <b>6</b>, 83-89.</li>
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<li aria-level="1">Mishra, R. S. 1958c. “A Study of Einstein’s Equations of Unified Field”, <i>Nuovo Cimento</i>, <b>8</b>, 632-642.</li>
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<li aria-level="1">Mishra, R. S. 1959b. “n-dimensional considerations of unified theory of relativity. Recurrence relations”, <i>Tensor, New Ser</i>., <b>9</b>, 217-225.</li>
<li aria-level="1">Mishra, R. S. and Abrol, M. L. 1960. “Equations of motion in unified field theory. I.”, <i>Tensor, New Ser</i>., <b>10</b>, 151-160.</li>
<li aria-level="1">Mishra, R. S. 1963. “Solutions of Gauge-invariant Generalization of Field Theories with Asymmetric Fundamental Tensor”, <i>Quart. J. Math.</i>, <b>14</b>, 81-85.</li>
<li aria-level="1">Misra, R. B. 2018. “Padmashree Prof. Dr. R. S. Mishra: Posthumously remembered by his students.” (Feb 5, 2010/updated July 14, 2017/collected version: July 31, 2018). Lucknow (India).</li>
<li aria-level="1">Mohanty, G., Tiwari, R. N., and Rao, J. R. 1982. “Cylindrically symmetric Einstein-Maxwell and scalar fields and stiff fluid distribution.” <i>Annales de l’ Institut Henri Poincare</i> – Section A, <b>XXXVII</b> (3): 237-247.<i>&nbsp;</i></li>
<li aria-level="1">Paramguru, Raja Kishore. 2025a. “Unified Field Theory: Envisioned by Einstein.” <i>Towards Unification of Sciences</i> 3 (3): 153-163.</li>
<li aria-level="1">Paramguru, Raja Kishore. 2025b. “Unified Field Theory: Post – Einstein – Journey So Far.” <i>Towards Unification of Sciences</i> 3 (4): 225-234.</li>
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<li aria-level="1">Rao, J. R. 1972. “Unified theories of Einstein and Schrodinger”, <i>J. Math. Phys. Sci.</i>, <b>6</b>, 381-418.</li>
<li aria-level="1">Rao, J. R. and Tiwari, R. N. 1974. “Passage from the Fundamental Tensor <i>g</i><i>uv</i> of the Gravitational Theory to the Field Structure <i>g</i><i>uv</i> of the Unified Theories.” <i>Acta Physica Polonica</i> <b>B5</b> (5): 593-603.</li>
<li aria-level="1">Sarkar, R. 1965. “Rigorous Static Solution Corresponding to a Particular Form of the Fundamental Tensor in Schroedinger Unified Field Theory”, <i>J. Math. Mech</i>., <b>14</b>, 183-193.</li>
<li aria-level="1">Sarkar, R. 1966. “On solutions of Schroedinger’s unified field equations corresponding to a particular form of the fundamental non-symmetric tensor”, <i>Tensor, New Ser</i>., <b>17</b>, 227-237.</li>
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<li aria-level="1">Sen. D. K. 1968. <i>Fields and/or Particles</i>, (Academic Press, London; New York). Sen. D. K. and Dunn, K. A. 1971. “A scalar-tensor theory of gravitation in a modified Riemannian manifold”, <i>J. Math. Phys.</i>, <b>12</b>, 578-586.</li>
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		<title>Ancient Indian Thought Contributing to The Field of Mathematics and Science</title>
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		<dc:creator><![CDATA[Niranjan Barik]]></dc:creator>
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					<description><![CDATA[<p>Download Article &#8220;Many of the advances in the Sciences that we consider today to have been made in Europe were in fact made in India, centuries ago.&#8221; Grant Duff British Historian Abstract Ancient India was a land of free-flowing ideas and thoughts in all possible directions about all possible aspects of the inner as well as the outer world making the Indian civilization as one of the unique civilizations in the world with a vibrant and comprehensive tradition of spiritual as well as natural science. The sages and seers of this land who contributed to this rich culture as great…</p>
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							<p style="text-align: center;">&#8220;<i>Many of the advances in the Sciences that we consider today to have been made in Europe were in fact made in India, centuries ago</i>.&#8221;</p><p style="text-align: right;">Grant Duff</p><p style="text-align: right;">British Historian</p><h4><b>Abstract</b></h4><p>Ancient India was a land of free-flowing ideas and thoughts in all possible directions about all possible aspects of the inner as well as the outer world making the Indian civilization as one of the unique civilizations in the world with a vibrant and comprehensive tradition of spiritual as well as natural science. The sages and seers of this land who contributed to this rich culture as great thinkers were also scholars and scientists in their capacity. Almost all the prime aspects of human knowledge apart from spirituality like mathematics, astronomy, physics, chemistry, medicine and the practical procedures in which this knowledge was put into practice like metallurgy, architecture, shipbuilding and surgery etc. were covered in great detail by this science and technology in ancient India. Intrinsic fundamental concepts and principles of modern science have been provided with a foundation by these numerous postulates and scientific methods. While some of these ground breaking contributions have been acknowledged by the world body, some are still unknown to most.</p><p>Here in this article, we would discuss the contributions to the field of Mathematics and Physics.</p><p><b>Key Words: </b><i>Ancient Indian scientific thought, Origins of mathematics in India, Concept of zero and decimal system, Vedic and classical scientific knowledge, Contributions to astronomy and physics, Integration of philosophy and science.</i></p><h4><b>Mathematics</b></h4><p>It is now generally accepted that India is the birthplace of several mathematical concepts including &#8216;zero&#8217;, numerical notations, decimal system, binary numbers; Fibonacci numbers, square root, cube root of numbers, algebra, algorithms, studies of infinite series, convergence, differentiation and iterative methods of solving nonlinear equations, ideas of calculus as well as geometry etc. Will Durant, an American historian (1885-1981) said that India is the mother of a lot of our mathematical concepts and philosophy. L. Basam, the Australian Indologist writes in his book &#8220;The miracle that India was&#8230;&#8221; that the world owes most to India in the field of mathematics to a level more advanced than that achieved by any other nation of antiquity. The success of Indian mathematics was primarily due to the fact that the Indian thought system was of a very high level in abstractions to think beyond the numerical quantity of objects and conceive clearly the abstract numbers. They could conceptualize the implication and significance of the most abstract entity in mathematics such as zero and infinity in its metaphysical forms as &#8216;Sunya&#8217; and &#8216;Ananta&#8217;, which was very unique to Indian Culture. They invented the base ten number system with zero as a number, so as to be able to introduce numbers smaller than the smallest (called in Sanskrit as &#8216;Anoraniyan&#8217;) as well as numbers larger than the largest (called in Sanskrit as Mahato-mahiyan) which they needed to describe Nature with all its aspects starting with particles like atoms (Anus) to celestial bodies and the universe at large. The religious texts of the Vedic period provide evidence for the use of large numbers. Yajurveda Samhita (1200-900 BCE) mentions in its sacred mantra recitation at the end of food numbers invoking powers of ten from hundred (102) to an oblation rite (Anna-homa) as well as during asvamedha, trillion (1012) and beyond. Thus, the roots of mathematics in ancient India can be traced back to the Vedic era as old as about 4000 years. Between 1000 BC to 1000 AD; a number of mathematical treatises had been written in India</p><p>One of the greatest and most important inventions of human mind is the concept of zero which owes its origin to the Indian Philosophy in connection with the idea of &#8216;Sunya&#8217; which literally means void or nothingness that stands for the un-manifested unit source of all creations, the embodiment of infinite potentialities and the ground of being as depicted in the Vedic cosmology in the hymns of Nasadiya Sukta in Rig Veda. &#8216;Zero&#8217; has emerged as a derivative symbol to represent this concept. The concept of &#8216;Sunyata&#8217; or nothingness was also integral to Buddhist thinking according to Nagarjuna&#8217;s Sunyavada. This was an idea which no western mathematician had ever thought of. Mathematician Aryabhatta of 5th Century AD, was the first person to use this present-day symbol (0) for zero as a number and a digit, whereas a small black circular patch () was used as a symbol of zero earlier. As early as 500 BC, Indians had also developed for each number from one to nine, a system of different symbols instead of alphabetic representations. By including the symbol of zero along with these nine symbols, Indians developed the ingenious method of writing a number, no matter how large or how small, only with these ten symbols. Aryabhatta in his Aryabhattiya has stated &#8220;Sthanat Sthanam Dasa Gunam Syat&#8221; which means from place to place each digit has a value ten times that of the preceeding one. In this system, called the &#8216;decimal system&#8217;, each digit while having its absolute value, receives its place value according to its position as well. Due to the simplicity of this decimal notation, it facilitated mathematical operations such as addition and subtraction etc. under the efforts of Aryabhatta. One of the earliest written evidence of the decimal place value system with the use of zero can be found in the Jaina cosmological text &#8216;Lokavibhaga&#8217; written by the Jaina muni Saruanandin in 458AD (Saka era 380). In this text shunya (void) has been used to refer to zero. Laplace, the French mathematician and Philosopher therefore wrote &#8211; &#8220;The ingenious method of expressing every possible number using a set of ten symbols (each symbol having a place value and an absolute value) emerged in India. The idea seems so simple now-a-days that its significance is no longer appreciated. Its simplicity lies in a way it facilitated calculation and placed arithmetic foremost amongst useful inventions. The importance of this invention is more readily appreciated when one considers that it was beyond the two greatest men of antiquity Archimedes and Apollonius.&#8221;</p><p>This decimal system made arithmetic quite useful in practical inventions much faster and easier. Therefore, Albert Einstein also once remarked with his acknowledgement that &#8211; &#8220;We owe a lot to the ancient Indians, teaching us how to count, without which most modern scientific discoveries would have been impossible.&#8221; This statement can be well appreciated if we just recollect the string of alpha-numeric Roman numbers having no zero and place value system to understand their limitations. Indian mathematicians invented negative numbers as well. Acharya Pingala; the Vedic scholar of 3rd or 2nd century BC was the author of the earliest known Sanskrit treatise on prosody (the study of poetic meters and verses) by the name &#8216;Chandah Sastra&#8217;. This treatise presents the first known description of the binary numerical system in connection with the systematic enumeration of meters with fixed patterns of shorts (laghu) and long (guru) syllables. In modern discussions binary numbers are usually represented by using zero (0) and one (1). Pingala&#8217;s notation was similar to Morse Code and he used the Sanskrit word &#8216;Sunya&#8217; explicitly to refer to zero. This concept of binary numbers represented by &#8216;1&#8217; and &#8216;0&#8217; has now formed the corner stones of basic language for computer programs. Pingala is also credited with his work on Pascal&#8217;s triangle (called meruprastara) as well as materials related to Fibonacci numbers called &#8216;Matrameru&#8217;. Later on, the methods for the formation of these numbers in the sequence as (1, 1, 2, 3, 5, 8, 13 &#8230;&#8230;) and their implications were developed by mathematicians Virahanka, Gopala and Hemachandra, much before the Italian Mathematician Leonardo Fibonacci introduced this fascinating sequence to the western world in 13th century. Following the only method of the oral tradition of the time for the propagation of knowledge, be it spiritual or scientific, the sages, seers and scholars composed slokas in poetic styles in Sanskrit according to the rules prescribed in Sanskrit prosody described in &#8216;Chanda Shastra&#8217; of Pingal. This methodology was based on natural rhythms and arrangement of tones such that the &#8216;Slokas&#8217; so composed would be pleasing to the ears and easy to be remembered for a long time. Thus, mathematical concepts and formulas including various ideas were written down as meaningful syllables in verses and slokas. Indians therefore invented the &#8216;Katapayadi&#8217; system, where even mathematical numbers could be transcribed as words or verses.</p><p>Indian number systems, as it is believed, probably arrived in the Arab world in 773 CE with the diplomatic mission sent by Hindu rulers of Sind to the court of Caliph Al-Mansur and subsequently through the Arabic traders. This gave rise to the famous arithmetical text written by Al-Khwarizmi in around 820 CE, which contains a detailed exposition of Indian Mathematics including usefulness of zero. Al-Khwarizmi was a Persian Mathematician who developed a technique of calculation that became known as &#8216;algorism&#8217;. In fact, in 7th century CE, Brahmagupta developed the &#8216;Chakravala Method&#8217; to solve indeterminate quadratic equations including Pell&#8217;s equation. This method identified as a cyclic algorithm now was later generalized for a wider range of equations by Jayadeva and was further refined by Bhaskara-II in his mathematical treatise &#8216;Bijaganita&#8217;. Algebraic theories as well as other mathematical concepts that were prevalent in ancient India were collected and further developed by the famous Indian Mathematician Aryabhatta in 5th century CE, who lived in Pataliputra, the present-day Patna in Bihar. His treatise on Mathematics is the &#8216;Aryabhattiya&#8217;. Aryabhatta (466-550 CE) in his Aryabhattiya described important fundamental principles of mathematics in 332 slokas covering areas like algebra, arithmetic, trigonometry etc. He obtained the value of &#8216; π&#8217; correct upto four decimal places. The Kerala Mathematician Nilakantha at subsequent times wrote sophisticated explanations of irrationality of&#8217; π&#8217; before the west had heard of the concept. The classical period between 400-1600 CE is often known as the golden age of Indian Mathematics. This period saw Mathematicians such as Aryabhatta-I, Varahamihira, Brahmagupta, Bhaskar-I, Bhaskara-II, Madhava of Sangamagrama and Nilakantha Somayaji and many others. The treatise by the Persian mathematician Al-Khwarizmi which contained all these developments with due credits to these Indian sources, was translated into Latin under the title &#8216;Algorithm&#8217;s de numero Indorum&#8217; meaning the system of Indian numerals. A Mathematican in Arabic is called Hindsa, which means from India. The technique of calculation developed by Al-as &#8216;algorism&#8217; later became the germ for the modern computer algorithms. The &#8216;Bakhshali manuscripts&#8217; of seventy birch bark leaves dating back to the early 7th centuries of the Christian era discovered in 1881 in the village Bakhshali near Peshawar (of modern-day Pakistan) reveals Indian achievements with knowledge of fractions, simultaneous equations, quadratic equations, geometric progression and even Khwarizmi, known originally calculations of profit and loss etc.</p><p>Our forefathers can also be credited for their knowledge in geometry, trigonometry and in some way calculus as well. 14th century Kerali Mathematician Madhava along with others of his Kerala School, studied infinite series, differentials and iterative methods for solving non-linear equations and examined methods and ideals relating to differential calculus. Jyesthadeva (1500-1576 AD) of the Kerala School wrote &#8216;Yuktibhasa&#8217; in malayalum language comprising all these ideas. Jyesthadeva presented proofs of most mathematical theorems and infinite series discovered earlier by Madhava and other Kerala School Mathematicians. In fact the landmark in Indian Mathematics was the development of the series expansions for trigonometric functions like sine, cosine and arc-tangent etc by the mathematicians of Kerala school in 15th century CE. These remarkable works developed two centuries before the invention of calculus in Europe by Isaac Newton and Leibnitz, provided what is now considered as the first examples of power series. However, they did not formulate a systematic theory of differentiation and integration.</p><p>It would be worthwhile to mention about the Sulba Sutras, composed between 800 BC to 500 BC in Vedic Sanskrit mainly for a single theological requirement with rules for construction of sacrificial fire-altars. There are three Sulba Sutras out of which the best known is Boudhayana Sulba sutra composed by Baudhayana during 8th century BCE, which contains examples of Pythagorean triples such as: (3, 4, 5), (5, 12, 13), (8, 15, 17), (7, 24, 25) and (12, 35, 37). This also contains a statement of the Pythagorean theorem for the sides of the square as &#8220;The rope which is stretched across the diagonal of a square produces an area double the size of the original square.&#8221; It also has a similar statement for the sides of a rectangle as &#8220;The rope stretched along the length of the diagonal of a rectangle makes an area which the horizontal and the vertical sides make together&#8221;. Baudhayana also gives an expression for the square root of two accurate up to five decimal places of the true value 1.41421356&#8230;. The other two Sulba Sutras are the Manava Sulba Sutra composed by Manava (750-650 BCE) and the other Apastamba Sulba Sutra, composed by Apastamba (600 BCE) with contents similar to Baudhayana Sulba Sutra. It has been found that the Babylonian cuneiform tablet &#8216;Plimpta &#8211; 322&#8217; written around 1850 BCE, contains fifteen Pythagorean triples with quite large entries (13500, 12709, 18541). This indicates that there was also sophisticated understanding of the topic in Mesopotamia in 1850 BCE. Since these tablets predate the Sulba Sutras period by several centuries, taking into account this contextual appearance of some triples, it may be reasonable to expect that similar understanding would have been there in India. As the main objective of Sulba Sutras was to describe the construction of sacrificial fire-altars and the geometric principles involved in them, the subject of Pythagorean triples, even if it has been understood with its basic principles, many still not have featured in detail with the general proof in Sulba Sutras. This could have been due to the style of exposition demanded by the ancient oral tradition. Hence &#8216;Sutras&#8217; adopted extreme brevity by expressing everything in a highly compressed form through multiple means. With the increasing complexity of mathematics and other branches of science like Astronomy, both writing and computation were required. Consequently, many mathematical works began to be written down in manuscripts to be copied from generation to generation.</p><p>India today has the largest body of hand-written reading materials comprising about several million manuscripts of prose commentaries and treatises. Then only derivations and proofs became favored. Thus Bhaskara-II (1114-1185 CE) in his Lilavati Bhasya, Bijaganita and Griha Ganitam that he wrote, had given a proof of the Pythagorean theorem. He had also conceived of differential calculus with concepts of derivatives, differential co-efficient. He had also stated Rolle&#8217;s theorem, a special case of mean value theorem which is one of most important theorems of calculus and analysis. Bhaskara-II had also developed the concept of infinity.</p><h4><b>Physics</b></h4><p>From the Vedic times around 3000 BC to 1000 BC ancient Indian sages and scholars ventured to analyze and understand the physical structure of the world. They considered that the material world of living and non-living bodies in their gross structure are constituted holistically by five basic elements called &#8216;Pancha Mahabhootas&#8217; such as Khiti (earth), Apa (water), Teja (fire/energy), Marut (air), Vyoma (ether/space). They were associated with the five human sense perceptions such as earth with smell, air with feeling, fire with vision, water with taste and ether or space with sound. These ancient Indian Philosophers believed that except for ether/space, all other elements were physically palpable and hence composed of minuscule particles of matter. The last miniscule particle of matter which could not be further subdivided was termed as &#8216;paramanu&#8217;, the synonym for the Greek word &#8216;atom&#8217;. These Philosophers considered these atoms to be indestructible and hence eternal. However, in a later time the Buddhists believed atoms to be minute objects invisible to the naked eye which come into being and vanish in an instant like flares. The Vaisheshika school of Philosophers believed the atoms are mere points in space. As these concepts were based on logical analysis and abstract speculation but not on experimentation or personal observations, they are greatly abstract and enmeshed with philosophy as well. The school of Philosophy which contributed to the development of the ideas of &#8216;atom&#8217; was the Vaisheshika School described earlier in chapter-4. Sage Kashyap known as Kanada Muni of 6th century BC, who composed the Vaisheshika Sutra, was the proponent of this idea. Another Indian Philosopher, a contemporary of Gautam Buddha, Pakudha Kaccayana had also propounded ideas about the atomic constitution of the material world.</p><p>Adherents of the Vaisheshika School of Philosophy founded by Kanada considered the atoms to be minute objects invisible to the naked eye and atoms of the same substance combined with each other to produce dyanuka (diatomic molecule) and tryanuka (triatomic molecules). They also believed that atoms could be combined in various ways to produce chemical changes in the presence of other factors such as heat. As an example of such a phenomenon, Kanada cited the blackening of earthen pots and ripening of fruit etc. According to Kanada, each substance is supposed to consist of four kinds of atoms out of which two kinds possess mass and the other two without mass.</p><p>Apart from the atomic postulations, Kanada also had ideas regarding the motion and rest of objects suggesting probably the same laws of motion attributed to Newton in the seventeenth century CE; more than two thousand years after him. This is because one finds in the Vaisheshika sutras, the verses regarding motion of objects as follows: &#8211;</p><p><i>&#8220;Vegah Nimitta Visheshat Karmano Jayate;</i></p><p><i style="font-size: inherit; text-align: inherit;">Vegah Nimittapekshyat Karmano Jayate,</i></p><p><i>Niyatadika kriya Prabandha Hetu,</i></p><p><i>Vegah Samayoga vishesha birodhi.&#8221;</i></p><p>This means action on objects generates motion. The external action being in a direction causes the motion in the same direction. An equal and opposite action can neutralize the motion.</p><p>In the fifth chapter of Vaisheshika Sutra, Kanada mentions various empirical observations on natural phenomena such as falling of objects to the ground, rising of fire and heat upwards, the growth of grass upwards, the nature of rainfall and thunderstorms, the flow of liquids, the movement towards a magnet and many other such cases and inquisitively searches why these things happen. Thus, it seems physics was central to Kanada&#8217;s assertion that all that is knowable is based on motion and therefore he attempted to integrate his observation with his ideas on atoms, molecules and their interactions in some rudimentary level.</p><p>In fact, Rig Veda asserted that gravitation is the cause that is responsible for holding the universe together. This was some twenty-four centuries before the anecdotal apple fell on Newton&#8217;s head. The notion of gravitation or gurutrakarshan is found in Siddhantas, the world&#8217;s earliest texts on astronomy and mathematics. &#8216;Siddhanta Siromani&#8217; is one such text written by Bhaskara-II (1114-1185 CE) in which one can find the mention of gurutvakarshana in its Goladdhyaya-Bhubanakosha chapter as:</p><p><i>&#8220;Marudhalo Bhurachala Swabhabato yato</i></p><p><i>Bichitrabata-bastu Saktyah.</i></p><p><i>Aakrustisaktischa mahitaya yat khastam,</i></p><p><i>Gurutwabhimukham Swasakttya.</i></p><p><i>Akrudayate Tatpattobabhati</i></p><p><i>Samasamntat kwa patatwiyam khe.&#8221;</i></p><p>This means that each has the power of attraction by which it attracts material bodies towards it and so material bodies fall down on earth, when this power of attraction is uniform in all directions in the sky, then no object falls.</p><p>For this reason, the planetary systems and other stars and planets maintain their locations and motion in the sky. It has also been said that prior to Bhaskara-II, it was Varahamihira (505-587 CE), another Astronomer and mathematician of Siddhantic tradition who thought of the concept of gravity by claiming that there must be a force which might be keeping bodies stuck to earth and also keeping the heavenly bodies at specific places. Brahmagupta, another well-known mathematician of the 7th century had also commented on the concept of gravity as &#8220;Bodies fall towards the earth as it is like the earth to attract bodies, just as it is like water to flow.&#8221; Therefore Dick Teresi, the American writer of the book &#8216;Lost Discoveries&#8217;, a comprehensive study of the ancient non-western foundation of modern sciences, spells out clearly as:</p><p><i>&#8220;Two hundred years before Phythagoras,</i></p><p><i>Philosophers in northern India had</i></p><p><i>understood that gravitation held</i></p><p><i>the solar system together, and that</i></p><p><i>therefore the Sun, the most massive object,</i></p><p><i>Had to be at its centre.&#8221;</i></p><p>Aryabhatta, the one credited with the discovery of zero as the numeral, was also the first individual in 499 CE to explain that the daily rotation of the earth on its axis is the reason for the daily rising and setting of the Sun. Thus, he was the proponent of the helio-centric theory for the solar system. He conceived of the elliptical orbits of the planets thousand years before Kepler in the West assumed planetary orbits to be circular. Aryabhatta even came to the same conclusion. Before Kepler, Europeans estimated the value of the year as 365 days, six hours, 12 minutes and 30 seconds, only a few minutes off from the present correct value (365 days and six hours). This mathematical genius also made predictions of the solar and lunar eclipses as well as estimated the distance between the earth and the moon. The translation of Aryabhattiya into Latin in the thirteenth century taught Europeans a great deal revealing to them that Indians had known things that Europe would learn only a millennium after.</p><p>The Vedic civilization subscribed to the idea of a spherical earth at a time when everyone else, even the Greeks; assumed the earth to be flat. By the fifth century CE, Indians had calculated that the age of the earth was 4.3 billion years. But as late as the nineteenth century, English scientists believed the earth to be only a million years old. It is only in the late twentieth century that the western scientists have come to estimate it to be 4.6 billion years. This was in the aftermath of the first American Apollo mission to the moon that brought back the moon-rock to be analyzed to give this result which was highlighted in 1969 in American media comparing this outcome with ancient India&#8217;s almost accurate estimate.</p><p>There has been ample archeological evidence for ancient India&#8217;s use of &#8216;practical mathematics&#8217; not only in measuring time on the basis of periodical cosmic events like earth&#8217;s rotation or orbital motion etc. but also in standardized measurements for weights as well as length. Excavations at Harappa, Mohenjo-Daro and other sites of Indus Valley Civilization have uncovered bricks whose dimensions were in proportion 4:2:1; considered favorable for the stability of brick structures. People of Indus Valley civilization used the standardized system of weights based on the ratios: 120,  110,  15,  12, 1, 2, 5, 10, 20, 50, 100, 200 and 500 with the unit weight equaling approximately 28 grams (approximately equal to one British Ounce). They mass produced weights in regular geometric shapes such as hexahedra, barrels, cones, and cylinders using their basic knowledge of geometry. They also used standardized measurement of length to a high degree of accuracy. They designed a ruler, the Mahenjodaro ruler, whose unit of length was approximately 1.32 inches or 3.4 cm which was divided into ten equal parts. The bricks manufactured at that time often had dimensions that were integral multiples of this unit of length. Hollow cylindrical objects made of shell and found at Lothal (2200 BCE) and Dholavira are demonstrated to also have the ability to also measure the angles in a plane as well as to measure the position of stars for navigation.</p><p>It is quite amazing to find that ancient Indians starting from the Vedic era had introduced various names for the units and sub-units of length or distance as well as time. As for example the Mokshya dharma parva of Shanti Parva in Mahabharat describes the units of time including Nimisha as follows. Accordingly, 1 diva Ratri (Day-Night) which is 24 hours as we know today was divided into 30 Muhurtas, I Muhurta was 30.3 kala; 1 kala was 30 kashta; 1 kasta was 15 Nimisha. 1 Nimisha is the time duration for the wink of an eye; which from the above relations can be worked out to be a recursive decimal in seconds as:</p><p>1 Nimisha = 0.2112, second.</p><p>Similarly, a unit measure of length or distance was taken as a &#8216;Yojana&#8217;, which has been defined in Vishnu Purana (Chapter 6 of Book 1) an ancient Vedic text in the following manner. If one starts with a standard subunit of length measure to be 1 Angula (1 finger length approximately 4 inch) then 6 Angula is 1 Pada, 2 Pada is 1 Vitasti, 2 Vitasti is 1 Hasta (cubit = 1½ feet), 4 Hastas is 1 Danda or Purusha (a man&#8217;s height = 6 ft), 2000 Dandas is 1 Gavyutis (distance to which a cow&#8217;s mowing can be heard = 12000 ft) and 4 Gavyutis is 1 Yojana which is approximately 9.09 miles. Working downwards from 1 Angula, the further sub-units are also defined in the following manners. 1 Angula which is 1.89 cm is 10 Yavas (barley grain of middle size), 1 Yava is 10 Yavodaras (heart of barely), 1 Yavodara is 10 Yukas, 1 Yuka is 10 Likhsha, 1 Likhsha is 10 Balagras (Hair&#8217;s tip), 1 Balagra is 10 Mahirajas, 1 Mahiraja (Particle of dust) is 10 Trasarenu, 1 Trasarenu is 10 Parasukshma, 1 Parasukshma is 10 Paramanu. Thus, one can find out a rough estimate of the atomic dimension to be 1.89x10cm which is rather one order of magnitude smaller than what we know today in Physics to be of the order of Angstrom units (108cm) However there is another quite interesting estimate one can arrive at regarding the speed of light on the basis of a Rigvedic hymn (50th hymn in book 1 of Rig Veda), which is:</p><p><i>Taranir Vishvadarshato Jyotishkradasi Surya</i></p><p><i>Vishvama bhaasirochanam</i></p><p><i>Tatha cha Smaryate yojanam</i></p><p><i>Shahasre dve dve sate dve cha yojana</i></p><p><i>Ekena niminshardhena kramamana.&#8221;</i></p><p>Which means;</p><p><i>&#8220;Swift and all beautiful art thou</i></p><p><i>O&#8217; Surya, maker of the light;</i></p><p><i>Illuminating all the radiant realm.</i></p><p><i>It is remembered here that this light</i></p><p><i> traverses 2202 Yojanas in half a nimisha.&#8221;</i></p><p>Sayanacharya, who was a minister in the court of Buka of the great Vijaya nagar empire of Karnataka in South India in early 14th century commenting on this verse in his Rigvedic commentary has pointed out its significance in estimating the speed of light. If one takes the time unit Nimisha = 0.2112 second and the distance unit Yojana = 9.09 miles as found according to the above-mentioned ancient texts; then 2202 yojana in 1½ Nimisha of travelling would mean a speed of light 2202 x 9.09 miles per 0.1056 seconds. Which means the speed of light so calculated would be:</p><p>c =  2202 x 9.09 0.1056 = miles/second</p><p>= 189547 miles / second</p><p>As per the presently known value of the speed of light, c=186000 miles/second. This is amazingly so close to the accurate value that was revealed to our ancestors several thousand years before modern science could realize it through centuries of various attempts using different experimental techniques besides the theoretical calculation based on Maxwell&#8217;s identification of light as an electromagnetic wave.</p><h4><b>Reference</b></h4><ol><li aria-level="1">Basam A. L, The wonder that was India, Rupa &amp; Co., New Delhi (1971).</li><li aria-level="1">Bose, D. M, Sen S. N, Subbarayappa B. V, A concise history of Science in India; Indian National Science Academy, New Delhi (1971).</li><li aria-level="1">Joseph G.G, Crest of the Peacock, Non-European roots of Mathematics, Princeton University Press (2000).</li><li aria-level="1">Puthaswamy T. K, Mathematical achievements of Pre-modern Indian Mathematics, Elsevier (2012).</li><li aria-level="1">Teresi Dick, Lost Discoveries: The Ancient Roots of Modern science from the Babylonians to the Maya, Simon &amp; Schuster, New York (2002).</li></ol>						</div>
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		<title>Analysis of Polarization and Scattering of Light Through the New Particle Concept</title>
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		<dc:creator><![CDATA[Bishnu Charanarbinda Mohanty]]></dc:creator>
		<pubDate>Sat, 02 May 2026 04:13:55 +0000</pubDate>
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					<description><![CDATA[<p>Download Article Abstract  The particle-based concept of light presents itself as a physical process in the reality-oriented framework. In contrast, the conventional wave description of light particularly in the absence of a tangible propagation medium raises fundamental conceptual concerns and may be regarded as hypothetical in nature. A natural question arises: if the particle concept of light reflects physical reality, why does it struggle to adequately explain key optical phenomena such as constant velocity, refraction, diffraction, interference and polarisation? The limitation, however, does not necessarily lie in the particle concept itself, but rather in the oversimplified characterization of light particles…</p>
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							<h4><b>Abstract</b> </h4><p>The particle-based concept of light presents itself as a physical process in the reality-oriented framework. In contrast, the conventional wave description of light particularly in the absence of a tangible propagation medium raises fundamental conceptual concerns and may be regarded as hypothetical in nature. A natural question arises: if the particle concept of light reflects physical reality, why does it struggle to adequately explain key optical phenomena such as constant velocity, refraction, diffraction, interference and polarisation? The limitation, however, does not necessarily lie in the particle concept itself, but rather in the oversimplified characterization of light particles as a structureless entity. When light is treated merely as a massless, chargeless point-like quantum of energy, essential parameters such as internal structure, intrinsic properties and interaction mechanisms are neglected factors that may play a decisive role in governing optical phenomena. In the proposed framework, light particles are not abstract quanta but entities belonging to a micro-micro domain of matter possessing finite mass (expressed in a photonic mass unit), non-electric form of charge (quantified in a photonic charge unit) and having internal structure comprising nucleus and extranuclear space structure, analogous in principle to atomic systems. Just as an atom is ionized by loss of electrons when excited in excess of ionization potential, a light particle moving at high velocity is postulated to lose negatively charged sub-photonic constituents from its orbital structure. As a result, light particles in motion carry a net positive photonic charge. The propagation medium is also re-envisioned as a structured entity composed of space matter particles spanning multiple domains, existing in both neutral and ionized states. This medium is capable of supporting distinct, mutually non-interacting charge fields including both conventional electric fields and non-electric (photonic) charge fields similar to those observed in the Earth&#8217;s atmosphere and ionosphere. Light particles, endowed with photonic charge, interact dynamically with the photonic charge fields of the medium through field-particle interactions. The naturally existing charge field in a homogeneous medium is largely inconsequential. However, at interfaces of different mediums, strong photonic potential gradients emerge, leading to highly polarized charge structures. The zero thickness of the interface in the macro domain scale becomes significantly large when expressed in the micro-micro domain scale, allowing a meaningful dynamic of the light particles within the interface medium.</p><p>Within this conceptual framework the author has already justified the fundamental optical phenomena including constant velocity, reflection, refraction, grazing incidence, diffraction and interference through consistent physical mechanisms. Following the new concept of light particle and the medium, the present work addresses the phenomenon of polarisation and proposes a coherent mechanism for the scattering of light.</p><p><b>Keywords: </b><i>Polarization and scattering of light, Structured particle model of photons, Photonic charge dynamics, Sub-photonic particles (pholetrons), Field–particle interaction in medium, Interface-induced charge polarization.</i></p><h4><b>Introduction</b></h4><p>The interaction of a particle with a medium is a function of the structure and state property of the particle as well as those of the medium. In the new concept light particles (photons) have nucleus and extra-nuclear space structure with space matter particles and orbital particles (say <i>pholetrons</i>) Fig.1. The newly proposed terminology of pholetrons in photonic structure has similarity with the electron in atomic structure. The light particles carry absolute photonic charge by virtue of non-equilibrium mass-space association [1]. The local charge state of a medium though has an absolute value but is considered zero in relative scale for local charge activity of light particles. A light particle having the absolute potential same as the local space potential of the surrounding medium behaves neutral to the space matter particles of the medium. A light particle carrying charge at higher absolute potential than the absolute charge potential state of the medium is considered as positively charged photon and that carrying charge at lower absolute potential than the charge potential state of the medium is characterised as negatively charged photon in a relative charge potential scale where the absolute charge state of the medium is taken as zero. A photon at zero relative charge potential with reference to the charge potential of the local medium is in neutral to the local medium which is erroneously characterised as neutral matter in absolute sense. The so-called zero potential of neutral matter has a definite absolute charge potential and different relative charge potentials in different relative scales having different reference zero potentials. The above charge characterisation and the concept of neutral particles apply equally to electric and photonic charges in their respective domains [2]. A positive charge potential of one relative scale may become negative in another relative scale and vice versa, however, the absolute charge potential is always positive. The dimensional ranges of different charge interactions are different hence one type of charge doesn’t interact with another type of charge. A space medium associated with a celestial body contains space matter particles of different domains, hence different types of charge fields such as electric, photonic etc. are feasible in the atmosphere of a celestial body [3]. But the space medium of inter atomic space doesn’t contain electric charge bearing micro particles. A space medium in macro scale can have many varieties of charge field present in it and the fields in space medium can interact preferentially with the charge particles of different domains carrying different nature of charge. The electric charge field formed by photonic charge particles (micro-micro domain particles) carrying photonic charge and the photonic charge field is formed by micro-photonic charge particles carrying micro-photonic charge. In view of the above, a space medium/ vacuum, devoid of known form of matter, contains space matter particles of finer domains with multiple charge fields present in it. Any one aspect of study of the space medium introduces erroneous concepts of the space medium. Lack of perception to particles of finer and finer domains and the presence of different nature of charge fields compels one to make abrupt quantum assumptions on the features of particles and the fields as the fundamental unit of existence in nature. Thus, the physical perception of one type of particle or one type of field in a medium lead to an aspect-based conclusion of the reality and not the comprehensive reality of nature. This is something like the well-known story of perception of an elephant gained by six blind persons by touching different parts of the elephant.</p>						</div>
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				<section class="elementor-section elementor-top-section elementor-element elementor-element-da448f7 elementor-section-boxed elementor-section-height-default elementor-section-height-default wpr-particle-no wpr-jarallax-no wpr-parallax-no wpr-sticky-section-no" data-id="da448f7" data-element_type="section">
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							<p>The nucleus of a light particle carries positive photonic charge and the orbital <i>pholetrons</i> carry negative photonic charge. A photon at rest or in slow motion is in neutral state since the positive charge of the nucleus is equal to the collective negative photonic charge of the <i>pholetrons</i>. The neutral photon can be ionized by attachment or detachment of negative charge particles (<i>pholetrons</i>). The light particle at the speed of light has kinetic energy in excess of ionization potential where few <i>pholetrons</i> are detached from its extra nuclear space structure. The loss of <i>pholetrons</i> from extra nuclear space structures makes the light particle positively charged. Thus, the light particles are always positively charged in their motion through a medium except their transit through the interface where both types of ionic states of photon are feasible due to increase and decrease of velocity. The positively charged particle when passing through the charge polarised interface structure experiences a different nature of field-particle interaction. </p><h4><b>Discussion</b></h4><p>An examination to the atmosphere of the earth reveals that any local pocket of the atmosphere mostly contains neutral atoms (atoms at same absolute charge potential as that of the space potential of the locality), however, the space medium also contains charge particles (ions and free electrons of different number density depending on the levels of the atmosphere) [4]. The extra nuclear space structures of atoms and molecules as well as the inter atomic/inter molecular space contains photons in neutral and charge states. The photons within the extra nuclear space structure of the atoms/molecules remain in bound state whereas the photons present in inter-atomic/inter-molecular space are free photons in neutral and charge states. The micro domain space matter particles (molecular, atomic and sub-atomic) are nearly absent in vacuum and space medium but the said medium is full with particles of micro-micro domain and below. Like the presence of electric charge particles in the atmosphere of a celestial body, the space and vacuum mediums also contain non-electric ionic particles of finer domain. The gradient of the number density of different ionic particles in a medium justifies the presence of electric and non-electric charge fields in it. A light particle (positively charged photon) while passing through a medium interacts with the standing potential structure of the medium where its trajectory continuously changes its direction due to local interaction. The extent of field-particle interaction is a function of the duration of spatial exposure-time. A high-speed charge particle travelling through a field has less exposure to field particle interaction due to small spatial residence time and a slow speed charge particle moving through the same field experiences prolonged spatial interaction due to longer exposure. The light particle carrying positive charge is accelerated and decelerated in the medium depending on the nature of the field Fig.2 [5]. Photonic charge field is invariably present in the charge polarised interface structure. Positively charged photons are decelerated in a photonic charge field with increasing potential. If the field barrier is strong enough, the kinetic energy of a light particle (photon) gets fully utilized before completely overcoming the field barrier where the velocity becomes zero. Thereafter, it moves backward due to the reverse nature of charge potential gradient as it happens in reflection [6]. For transmitted light, the velocity of the light particles undergoes speed reduction where the residence time of light particles in a spatial location in the field is increased at decreased speed. In reflection of light, when the velocity of a light particle approaches zero, the light particle gets plenty of opportunity to capture sub-photonic particles (<i>pholetrons</i>) carrying negative photonic charge thereby attaining different ionic states. In case of transmitted light, the light particles overcome the field barrier and enter into the second medium, however the velocity of light particles is reduced. The low velocity points are also prone to attachment of negatively charged sub-photonic particles (<i>pholetrons</i>) and the change of charge state of light particles. The emergent light particle from a polarizing transparent medium has a different charge state than that of the incident light particle due to the said attachment process. Charge polarisation of light particles is feasible subject to availability of free charge particles in the medium. Polarisation of light particles is also feasible by orientation of spin direction.</p>						</div>
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				<section class="elementor-section elementor-top-section elementor-element elementor-element-9138385 elementor-section-boxed elementor-section-height-default elementor-section-height-default wpr-particle-no wpr-jarallax-no wpr-parallax-no wpr-sticky-section-no" data-id="9138385" data-element_type="section">
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															<img loading="lazy" decoding="async" width="979" height="642" src="https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig2.png" class="attachment-large size-large wp-image-5014" alt="" srcset="https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig2.png 979w, https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig2-300x197.png 300w, https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig2-768x504.png 768w" sizes="auto, (max-width: 979px) 100vw, 979px" />															</div>
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				<section class="elementor-section elementor-top-section elementor-element elementor-element-c277398 elementor-section-boxed elementor-section-height-default elementor-section-height-default wpr-particle-no wpr-jarallax-no wpr-parallax-no wpr-sticky-section-no" data-id="c277398" data-element_type="section">
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							<h4><b>Factors promoting attachment of charge particles with positively charged photon in charge polarisation of light</b></h4>
<p>Light particles have very-very small dimensions therefore, head-on collision among photons is rare. According to the new concept the light particles are particles of micro-micro domain carrying positive photonic charge and having nuclei and extra nuclear space structure [2] [3]. Since light particles carry photonic charge in very-very small dimension, the short-range interaction of photonic charge can be expressed in micro-micro domain scale only. Due to photonic charge interaction the collision cross-section is much larger than the dimension of the nucleus. If the density of negatively charged sub-photonic particles (<i>pholetrons</i>) in the medium is very low then the positively charged photon may not collide even if the collision cross-section of photon is large. If there is no collision, then there is no change in the photonic charge state of the light particle by attachment implying no polarisation of light. If all the emergent light particles take part in attachment of <i>pholetrons</i>, then there is 100 percent polarisation of light. The condition affecting the degree of polarisation is discussed subsequently.&nbsp;</p>
<p>The factors affecting degree of polarisation of light are 1) density of <i>pholetrons</i> in the medium, which is an inherent property of the structure of material and its surface. Thus, the polarizing materials having higher density of <i>pholetrons </i>in free state have scope of attachment with light particles by the collision process. 2) All collisions within the collision cross-section of the light particle may not lead to attachment since the negatively charged sub-photons (<i>pholetrons</i>) are required to reach the proximity of the light particle for the feasibility of attachment with the light particle. This requires a minimum exposure time period for acceleration of <i>pholetrons</i> in reaching the proximity of light particles, which is feasible only when the velocity of a light particle is sufficiently reduced or approaches zero in its transit.</p>
<h4><b>Spin polarisation of light particle</b></h4>
<p>During collision of <i>pholetrons </i>and other space matter particles of the medium with the light particle, a turning moment is produced on the light particle and the light particle begins to spin or changes the kinematics of spin if already spinning. Hence, the emergent polarised light particles additionally acquire the spin property which may promote or foul in entering the interface and the internal structure of the solid depending on the nature of spin of the inter-atomic cavity Fig.3.</p>						</div>
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				<section class="elementor-section elementor-top-section elementor-element elementor-element-9b09d64 elementor-section-boxed elementor-section-height-default elementor-section-height-default wpr-particle-no wpr-jarallax-no wpr-parallax-no wpr-sticky-section-no" data-id="9b09d64" data-element_type="section">
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															<img loading="lazy" decoding="async" width="1024" height="468" src="https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig3-1024x468.png" class="attachment-large size-large wp-image-5015" alt="" srcset="https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig3-1024x468.png 1024w, https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig3-300x137.png 300w, https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig3-768x351.png 768w, https://philosophyofnature.org.in/wp-content/uploads/2026/05/v4i2a3fig3.png 1181w" sizes="auto, (max-width: 1024px) 100vw, 1024px" />															</div>
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				<section class="elementor-section elementor-top-section elementor-element elementor-element-ebd5288 elementor-section-boxed elementor-section-height-default elementor-section-height-default wpr-particle-no wpr-jarallax-no wpr-parallax-no wpr-sticky-section-no" data-id="ebd5288" data-element_type="section">
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							<p>Light particles emerging out of the interface at different velocities attains the terminal velocity of the space medium [7]. Hence, light can be polarised in the process of reflection and transmission and the polarised light particles have different states of charge potential and spin potential. The polarised light emerging out of an interface fails to penetrate another interface structure for onward transmission where it exhibits polarisation effect. All transparent materials and their surfaces are not polarizers because the availability of free <i>pholetrons </i>in larger numbers is a criterion for polarisation of light, thus only some materials are polarizers. Hence, polarization of light is a structure dependent property of material and its interface.&nbsp;</p>
<h4><b>Scattering of light&nbsp;</b></h4>
<p>Light falling on an interface medium or transiting through a medium may get absorbed partly or fully in the medium where other characteristic charge particles of the medium are released to attain charge equilibrium. Thus, the characteristic property of scattered rays is different from the characteristic property of the incident ray. At present the characteristic property of light in the wave concept is given by frequency of wave which in the reality-based particle concept is expressed through the charge state property of the particle.</p>
<h4><b>Conclusion</b></h4>
<p>At present both the particle concept and the wave concept of light are absolutely required to understand different phenomena of light. Thus, duality of light is accepted as the inherent reality of nature. According to this author the wave concept of light without a tangible medium is not feasible therefore, all phenomena of light are required to be explained through the reality-based particle concept of light. The author has introduced the new structural concept of light particles with charge features and the fine structure of space mediums having field features. Using the new concepts of light particle and medium the author has successfully analysed and justified the constant velocity, rectilinear propagation, reflection, refraction, diffraction and interference phenomena of light. This paper explains polarisation and scattering phenomena of light from the same new concept of light particle and the medium. The revised particle concept of light is feasible, reality-based and capable of explaining all phenomena of light without duality.</p>
<h4><b>Reference</b></h4>
<ol>
<li aria-level="1"><a href="https://philosophyofnature.org.in/electric-and-non-electric-charges-and-their-inter-conversion">https://philosophyofnature.org.in/electric-and-non-electric-charges-and-their-inter-conversion</a>.</li>
<li aria-level="1"><a href="https://philosophyofnature.org.in/mass-space-structure-of-centrally-organized-systems">https://philosophyofnature.org.in/mass-space-structure-of-centrally-organized-systems</a>.</li>
<li aria-level="1"><a href="https://philosophyofnature.org.in/different-domains-of-nature">https://philosophyofnature.org.in/different-domains-of-nature</a>.</li>
<li aria-level="1"><a href="https://en.wikipedia.org/wiki/Ionosphere#:~:text=The%20ionosphere%20is%20a%20shell,referred%20to%20as%20the%20ionosphere">https://en.wikipedia.org/wiki/Ionosphere#:~:text=The%20ionosphere%20is%20a%20shell,referred%20to%20as%20the%20ionosphere</a>.</li>
<li aria-level="1">Interference and Diffraction of light, Article-2, Issue-2, Volume-4, Towards Unifications of Sciences.</li>
<li aria-level="1"><a href="https://philosophyofnature.org.in/micro-micro-structure-of-interfaces-and-photonic-charge-field-a-reality-based-classical-explanation-of-reflection-and-refraction-of-light">https://philosophyofnature.org.in/micro-micro-structure-of-interfaces-and-photonic-charge-field-a-reality-based-classical-explanation-of-reflection-and-refraction-of-light</a>.</li>
<li aria-level="1"><a href="https://philosophyofnature.org.in/a-new-vision-of-light-and-space-the-cause-behind-constant-velocity">https://philosophyofnature.org.in/a-new-vision-of-light-and-space-the-cause-behind-constant-velocity</a>.</li>
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		<p>The post <a rel="nofollow" href="https://philosophyofnature.org.in/analysis-of-polarization-and-scattering-of-light-through-the-new-particle-concept/">Analysis of Polarization and Scattering of Light Through the New Particle Concept</a> appeared first on <a rel="nofollow" href="https://philosophyofnature.org.in">Institute of Philosophy of Nature</a>.</p>
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