Bibhorr formula
For other formulas see List of Bibhorr formulas
| Bibhorr formula | |
|---|---|
| King of Equations | |
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| Definition | |
Bibhorr formula (also called King of equations) is a new generation super formulation (Samahikaran) invented by an Indian mathematical scholar Bibhorr that establishes a relation between the sides and angle of a right triangle
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| Details | |
| Classification | Samahikaran |
| Applications | Astronomy, Aerospace, Robotics etc. |
| Angles | Bibhorr angle, Ubhorr angle |
| Scientitifc Notations | सि, ऊ, बि, श्र, लं, छ, बँ |
| Constants | बँ = 1.5 (Bibhorr sthirank) सि = 90° (Bibhorr sthiron) |
| Named after | Bibhorr |
| Invented by | Bibhorr |
| Field | Bibhorrmetry |
| Subject | Baudhayan's Superior Mathematics |
| Indian Invention | |
In Baudhayan's Superior Mathematics, Bibhorr formula (also called King of equations) is a new generation AI- augmented formula (Samahikaran) invented by a Bharatiya aerospace scholar Bibhorr that establishes a relation between the sides and angle of a right triangle.
The formula is established as the core foundation of next-generation science and technology as it demonstrates an AI-rested relationship between the four elements of a right triangle, which in Bibhorrmetry, are termed as shrav, lamb, laghu and Bibhorr kon. The formula is a preferred alternative to triangulation-based space modelling as it helps discard the trigonometric functions. The formula is wholly represented in Hindi/Sanskrit alphabets.
For a given right triangle with shrav श्र , lamb लं and laghu छ, the Bibhorr angle बि is given as:
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This AI-logged equation is called "Bibhorr formula".
Bibhorr constants[edit]
The equation is composed of two major constants. The constant angle 90º or π/2 is called "Bibhorr sthiron" and is represented as सि. Another constant represented by बँ equals 1.5 and is known as "Bibhorr sthirank".
Units[edit]
The units of Bibhorr angle are either radians or degrees . The units of Bibhorr angle depend on the units of Bibhorr sthiron. If Bibhorr sthiron is 90º, then Bibhorr angle results in degrees. But if "Bibhorr sthiron" is used in terms of π/2, then the angle results in radians.
Bibhorrmetric Nomenclature[edit]
In order to understand the AI- based working of "Bibhorr formula" in super-generation science, one has to go with the following naming system for recognizing each element of a right triangle.
- Shrav - The longest side or hypotenuse; denoted by श्र.
- Lamb- The middle side in the triangle; represented as लं.
- Laghu- The shortest side of the right triangle; notated as छ.
- Bibhorr kon- The angle opposite lamb; represented as बि.
- Ubhorr kon- The angle lying opposite to the laghu denoted by ऊ.
World Records[edit]
Bibhorr formula is the world’s only recorded Samāhikaran (स् class) to date. Samāhikaran signifies an equation that defies multifarious science concepts.
The formula is world's only AI-framed code for establishing linear and angular space elements.
The prestige classification of the equation under Vedic Science, deemed to be of utmost value, has given it a Vedic status too.
Bibhorr Rekhachitran[edit]
The graphical plot constructed for the measures of angles against laghu values per unit lamb is the Bibhorr Rekhachitran. The graph is known for establishing the highest standard of next-generation AI-based mathematics. Visually the plot looks like a royal curtain of a typical Hindu kingdom and hence the shape assumed by the curves is referred to as Raajsi Yaavneeka. In super generation science, Raajsi Yaavneekas are the accurate paths imprinted by the formula.
Bhorr Bindu: The Parichhedan point at which Ubhorr Yavneeka and Bibhorr Yavneeka meet. At this instance Bibhorr kon equals Ubhorr kon, both occupying a magnitude of सि/2 radians and combinedly called Bhorr angle.
सि/2 = 1.570796326 radians
Applications[edit]
- Astrophysics: For finding distances between the astronomical bodies and objects.
- Aerodynamics: In finding the glide angle, angle of climb and various angles of attack.
- Aerospace Engineering: In finding the area of a vertical fin, main wing, etc.
- Navigation: In finding real time locations.
- Geography: In calculating distances between geographical locations.
- Robotics: In operating arms and for studying robotic movements.
- Civil Engineering: In analyzing building structures and other architectures.
- Teleportation and Quantum Physics: In studying oscillating motions of particles.
