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Sistema axiomático de los números reales
Sistema axiomático de los números reales
El sistema axiomático de los números reales. Los números reales forman un conjunto denotado por ℝ, provisto de dos operaciones: la adición (+), la multiplicación (⋅) y una relación de orden (<) “menor que” que verifica los siguientes tres grupos de propiedades básicas (axiomas).
Emanuel Pontoni
Laplace Transform Intuition
Laplace Transform Intuition
Something I wrote up to help myself understand the Laplace Transform, what makes it so useful, and most importantly how to derive the Laplace Transform from those useful properties.
Evan Allen
Demonstratie
Demonstratie
DemonstrATie.
IA
Bilangan Imajiner : Sejarah dan Filosofinya
Bilangan Imajiner : Sejarah dan Filosofinya
Sejarah matematika tidak bisa dilepaskan dari penemuan dan pengembangan bilangan imajiner. Saat ini bilangan imajiner masih digunakan secara luas dalam berbagai bidang, baik untuk keperluan teoritis maupun praktis. Tetapi sedikit orang yang mengetahui kisah dibalik pengembangan bilangan ini yang telah dipenuhi dengan petualangan dan teka-teki. Juga tidak banyak orang yang mengetahui persentuhan penting bilangan imajiner (atau bilangan kompleks) dengan Landasan Matematika, yang memiliki kaitan penting dengan teori filsafat, ilmu logika dan uraian latar belakang sejarahnya.
Hilman Permana Alisabana
Lemma 1.21
Lemma 1.21
Proofs for Analysis class Lemma 1.21
Yanan Zhang
Polynomials with infinite solutions
Polynomials with infinite solutions
Can there be a polynomial with infinite solutions? If so, would it be a polynomial? Also, would it have an infinite solution set? Let's find out.
Rahul Chhabra
Factor Analysis Derivation
Factor Analysis Derivation
Just another Factor Analysis derivation. Refer to Stanford Lecture Notes CS229.
Daniel Kurniadi
RESORTE
RESORTE
Spring-Mass
Adrian Avalos

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