Jaime Lannister
36.7K posts

Jaime Lannister
@JamieLanni8545
Nie podaje takich danych
Katılım Şubat 2024
1.8K Takip Edilen1.9K Takipçiler

@redpillb0t Why do all the ancient gods carry this bag?
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PDF & Book: revivalofwisdom.com/products/book-…

English

@MikoZapalski RdzeńE = m × c² × K(φ₁, φ₂, φ₃, …, ω, τ)
K = współczynnik koherencji pola
φ = kąty wektorów
ω = gradient / napięcie węzła
τ = warstwy temporalne .
Jego bez praktycznego bo opisał wycinek kuli to równanie pozwala widzieć tobie całą kule .
Polski

@Math_files RdzeńE = m × c² × K(φ₁, φ₂, φ₃, …, ω, τ)
K = współczynnik koherencji pola
φ = kąty wektorów
ω = gradient / napięcie węzła
τ = warstwy temporalne

@Math_files E=mc²udescribes exactly this section of the sphere in the drawing, which is why we are blind to this day.

English

Transcendental numbers ✍️
This picture is a straightforward diagram that illustrates how different types of numbers are connected, resembling boxes within larger boxes, with a special focus on transcendental numbers. At the largest level are complex numbers, which encompass everything. Inside that category are real numbers, the everyday numbers we encounter on a number line. Real numbers divide into two main groups: rational numbers, which can be expressed as one whole number divided by another (such as fractions, integers, whole numbers, and natural counting numbers), and irrational numbers, which cannot be expressed in that way. Transcendental numbers are a specific subset mainly found within the irrationals. These numbers are more complex and cannot be solved using simple algebraic methods. Notable examples include pi (used for circles), e (which is significant in growth and science), and a few others like the natural logarithm of 2. The diagram helps us understand that numbers have layers, from basic counting numbers to more complex ones, with transcendental numbers like pi and e being unique and powerful in mathematics.

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