BEGIN:VCALENDAR VERSION:2.0 PRODID:IEEE vTools.Events//EN CALSCALE:GREGORIAN BEGIN:VTIMEZONE TZID:Canada/Pacific BEGIN:DAYLIGHT DTSTART:20170312T030000 TZOFFSETFROM:-0800 TZOFFSETTO:-0700 RRULE:FREQ=YEARLY;BYDAY=2SU;BYMONTH=3 TZNAME:PDT END:DAYLIGHT BEGIN:STANDARD DTSTART:20171105T010000 TZOFFSETFROM:-0700 TZOFFSETTO:-0800 RRULE:FREQ=YEARLY;BYDAY=1SU;BYMONTH=11 TZNAME:PST END:STANDARD END:VTIMEZONE BEGIN:VEVENT DTSTAMP:20171013T020032Z UID:541BE808-9F36-11E7-8752-0050568D2FB3 DTSTART;TZID=Canada/Pacific:20171013T180000 DTEND;TZID=Canada/Pacific:20171013T193000 DESCRIPTION:By targeting a very specific type of algorithm that would be co nstructed from the use of differentials defined in a very unique algebraic configuration\, this has succeeding in exposing what appears to be a comp lete unified theory of analytical integration in Calculus. The unique math ematical properties of this algorithm could be exploited much further for establishing the basic fundamental building blocks of what is known today as the theory of everything. Under such a unified theory of integration\, the analytical solutions of all fundamental PDEs of Physics and Engineerin g may now be potentially resolved in their complete original form thereby avoiding the uncertainty of having to apply various types of transformatio n processes just for reducing the PDEs to more integrable type.\n\nThe cla ssical definition of the theory of everything according to many physicists is a hypothetical single\, coherent theoretical framework of physics that fully explains and links together all physical aspects of the universe. W e ask ourselves "how can such a grandiose physical theory for explaining e verything about this universe be possible without the application of an eq uivalent grandiose mathematical theory that would explain everything about the complete integration of all differential equations (DEs) ". Since DEs are universal and not linked to any specific area of the Physical Science s there is no evidence to support that Modern Physics is the only subject by which a complete theory of everything may be entirely constructed from. Instead\, it is only by consolidating the general analytical solutions of all PDEs describing a unique physical system such as the Maxwell equation s\, the Einstein Field equations and the Navier-Stokes equations all in te rms of fundamental theorems that would lead to the construction of some gi gantic theory capable of explaining everything about our physical universe . This of course can only be possible under a complete unified theory of a nalytical integration such as the one that will be presenting in this talk .\n\nCo-sponsored by: IEEE Circuits and Systems Society joint Chapter of t he Vancouver/Victoria Sections\n\nSpeaker(s): Mike Mikalajunas\, \, Mike M ikalajunas\, \n\nAgenda: \nBy targeting a very specific type of algorithm that would be constructed from the use of differentials defined in a very unique algebraic configuration\, this has succeeding in exposing what appe ars to be a complete unified theory of analytical integration in Calculus. The unique mathematical properties of this algorithm could be exploited m uch further for establishing the basic fundamental building blocks of what is known today as the theory of everything. Under such a unified theory o f integration\, the analytical solutions of all fundamental PDEs of Physic s and Engineering may now be potentially resolved in their complete origin al form thereby avoiding the uncertainty of having to apply various types of transformation processes just for reducing the PDEs to more integrable type.\n\nThe classical definition of the theory of everything according to many physicists is a hypothetical single\, coherent theoretical framework of physics that fully explains and links together all physical aspects of the universe. We ask ourselves "how can such a grandiose physical theory for explaining everything about this universe be possible without the appl ication of an equivalent grandiose mathematical theory that would explain everything about the complete integration of all differential equations (D Es) ". Since DEs are universal and not linked to any specific area of the Physical Sciences there is no evidence to support that Modern Physics is t he only subject by which a complete theory of everything may be entirely c onstructed from. Instead\, it is only by consolidating the general analyti cal solutions of all PDEs describing a unique physical system such as the Maxwell equations\, the Einstein Field equations and the Navier-Stokes equ ations all in terms of fundamental theorems that would lead to the constru ction of some gigantic theory capable of explaining everything about our p hysical universe. This of course can only be possible under a complete uni fied theory of analytical integration such as the one that will be present ing in this talk.\n\nRoom: 2270 Sauder Industries Policy Room\, Bldg: SFU Harbour Centre \, Simon Fraser University\, 515 West Hastings Street\, Van couver\, British Columbia\, Canada\, V6B 5K3 LOCATION:Room: 2270 Sauder Industries Policy Room\, Bldg: SFU Harbour Centr e \, Simon Fraser University\, 515 West Hastings Street\, Vancouver\, Brit ish Columbia\, Canada\, V6B 5K3 ORGANIZER:ljilja@cs.sfu.ca SEQUENCE:5 SUMMARY:The fundamental building blocks of a "theory of everything" under a unified theory of analytical integration URL;VALUE=URI:https://events.vtools.ieee.org/m/47214 X-ALT-DESC:Description: <br /><p>By targeting a very specific type of algor ithm that would be constructed from the use of differentials defined in a very unique algebraic configuration\, this has succeeding in exposing what appears to be a complete unified theory of analytical integration in Calc ulus. The unique mathematical properties of this algorithm could be exploi ted much further for establishing the basic fundamental building blocks of what is known today as the theory of everything. Under such a unified the ory of integration\, the analytical solutions of all fundamental PDEs of P hysics and Engineering may now be potentially resolved in their complete o riginal form thereby avoiding the uncertainty of having to apply various t ypes of transformation processes just for reducing the PDEs to more integr able type.</p>\n<p>The classical definition of the theory of everything ac cording to many physicists is a hypothetical single\, coherent theoretical framework of physics that fully explains and links together all physical aspects of the universe. We ask ourselves "how can such a grandiose physic al theory for explaining everything about this universe be possible withou t the application of an equivalent grandiose mathematical theory that woul d explain everything about the complete integration of all differential eq uations (DEs) ". Since DEs are universal and not linked to any specific ar ea of the Physical Sciences there is no evidence to support that Modern Ph ysics is the only subject by which a complete theory of everything may be entirely constructed from. Instead\, it is only by consolidating the gener al analytical solutions of all PDEs describing a unique physical system su ch as the Maxwell equations\, the Einstein Field equations and the Navier- Stokes equations all in terms of fundamental theorems that would lead to t he construction of some gigantic theory capable of explaining everything a bout our physical universe. This of course can only be possible under a co mplete unified theory of analytical integration such as the one that will be presenting in this talk.</p><br /><br />Agenda: <br /><p>By targeting a very specific type of algorithm that would be constructed from the use of differentials defined in a very unique algebraic configuration\, this has succeeding in exposing what appears to be a complete unified theory of an alytical integration in Calculus. The unique mathematical properties of th is algorithm could be exploited much further for establishing the basic fu ndamental building blocks of what is known today as the theory of everythi ng. Under such a unified theory of integration\, the analytical solutions of all fundamental PDEs of Physics and Engineering may now be potentially resolved in their complete original form thereby avoiding the uncertainty of having to apply various types of transformation processes just for redu cing the PDEs to more integrable type.</p>\n<p>The classical definition of the theory of everything according to many physicists is a hypothetical s ingle\, coherent theoretical framework of physics that fully explains and links together all physical aspects of the universe. We ask ourselves "how can such a grandiose physical theory for explaining everything about this universe be possible without the application of an equivalent grandiose m athematical theory that would explain everything about the complete integr ation of all differential equations (DEs) ". Since DEs are universal and n ot linked to any specific area of the Physical Sciences there is no eviden ce to support that Modern Physics is the only subject by which a complete theory of everything may be entirely constructed from. Instead\, it is onl y by consolidating the general analytical solutions of all PDEs describing a unique physical system such as the Maxwell equations\, the Einstein Fie ld equations and the Navier-Stokes equations all in terms of fundamental t heorems that would lead to the construction of some gigantic theory capabl e of explaining everything about our physical universe. This of course can only be possible under a complete unified theory of analytical integratio n such as the one that will be presenting in this talk.</p> END:VEVENT END:VCALENDAR