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Geometrifying Trigonometry(C) SanjoyNath Star Operations 4 Types Defined to Symbolify for Artificial Intelligence Implementations (* is ∞ , ô,ö,ò)

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Sanjoy Nath edited this page Jan 17, 2019 · 3 revisions

We need to give Single Symbol for every types of Star Operations in Geometrifying Trigonometry(C)

Crisp Symbols of x and ÷ defined as ∞ , ô(Replaced with ó due to Database requirements ∞ / ) , ö(∞ / \ = ∞ \ / ), ò (∞ )for Four different arrangements

SanjoyNathGeometrifyingTrigonometry(C)AutomatedPictureProofOfTrigonometry(C)IrregularShapesNomenclatures(C) So the Outlines forms like these as per These four types of * operations defined

OutlinesFormedDueToRegionUnionOfSanjoyNathGeometrifyingTrigonometry(C)Shapes

It is very much necessary to define different types of * operations with single symbol instead of multiple symbols. ∞ is the fundamental minimum energy rotation and scale to fit operation which is discussed so large number of times and / is the flipping of the output Locked set with respect to the MERGED LINE and \ is the flipping of output LOCKED SET with respect to perpendicular bisector of merged line so the operations * has four types of arrangements types like * => ∞ , * => ∞\ => ô (ALT + 147) , * => ∞/ => ö (ALT + 148) , and * => ∞/ => ∞/\ => ò (ALT + 149) Which means now we can write four different types of equations for every multiplication or divisions in Trigonometric Expressions like the picture above

This means [Cos(Θ)]^2 => Cos(Θ) x Cos(Θ) => HB * HB which is now represented as four different types of string and all are Trigonometrically representing same things when we consider lengths of line segments of outputs but in reality geometrically SanjoyNath(C)GeometrifyingTrigonometry(C) says these multiplication of HB*HB becomes four geometric arrangements as HB∞HB , HBôHB , HBöHB , HBòHB which means we have given three consecutive ASCII symbols for these and the synopsis comes like ∞ (ALT + 236) is fundamental type of * operation , ô(ALT + 147) means ∞\ , ö(ALT+148) means ∞/ , and ò(ALT+149) means ∞/\ or ∞/ so now we can write Cos(Θ) x Cos(Θ) as Cos(Θ) * Cos(Θ) Which As per SanjoyNaths GeometrifyingTrigonometry(C)geometrically means Cos(Θ) ∞ Cos(Θ) , Cos(Θ) ô Cos(Θ) , Cos(Θ) ö Cos(Θ) , Cos(Θ) ò Cos(Θ)

ô(ALT + 147) is replaced with ó (ALT 162)

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