Neutrosofik Limit Dan Penghitungannya

Neutrosophic limit means the limit of a neutrosophic function. This article discusses the neutrosophic limit and the algebraic aspects related, including neutrosophic function, neutrosophic mereo-limit, neutrosophic limit and it's calculation. The rules and the calculation method of neutrosophic limit similar to the rules and the method for calculating the classical limit, only the role of independent variables in the classical limit is taken over by a closed interval which is a subset of the set of real numbers

Eksistensi Dan Ketunggalan Lapangan Hingga

--Lapangan merupakan salah satu bentuk gelanggang yang mempunyai sifat-sifat yang cukup menarik untuk dikaji, khususnya lapangan yang banyaknya unsur berhingga atau yang lebih dikenal dengan lapangan hingga. Yang menarik dari lapangan hingga adalah banyaknya unsur yang terkandung di dalamnya, yang ditentukan sepenuhnya oleh suatu bilangan prima yang merupakan Karakteristik lapangan tersebut. Pada makalah ini akan dikaji eksistensi dan ketunggalan lapangan hingga dengan order atau banyaknya unsur yang terkandung di dalamnya merupakan perpangkatan suatu bilangan prima yang merupakan karakreristiknya, melalui dua buah pendekatan, yaitu pendekatan melalui ruang vektor dan pendekatan dengan suku banyak.Kata kunci : Karakteristik, order, suku banyak monik tak-tereduksi, ruang vekto

Endomorfisma L0 Dari Bch-aljabar

BCH-algebras is an algebraic structure which built on a commutative group. In BCH-algebra there is a mapping from this structure to itself which called a BCH-endomorphism. In BCH-algebra context, we denote L as a set of all left mapping and it contains L0 which the only non-identity BCH-endomorphism in L with some properties : the left map L0 is a center of BCH-endomorphism, L0 both be a periodic mapping dan an epimorphism on BCH-algebra. Such as a group with the fundamental group homomorphism theorem, in a BCH-algebra we have a fundamental BCH-algebra homomorphism theorem

Sub Ks-semigrup Fuzzy dan Aspek-aspek yang Terkait

Suatu KS-semigrup merupakan struktur aljabar yang dilengkapi dengan dua operasi biner dan memenuhi aksioma-aksioma yaitu BCK-aljabar, semigrup, dan bersifat distributif kiri dan distributif kanan. Dengan menerapkan teori himpunan fuzzy dan teori ideal pada proses fuzifikasi didapat KS-semigrup fuzzy. Teori himpunan fuzzy dapat diimplementasikan menjadi sub KS-semigrup fuzzy jika dibentuk himpunan bagian fuzzy μ :X→[0,1] dan aspek-aspek pada teori ideal dibahas mengenai KS-ideal fuzzy dan KS-p-ideal fuzzy

Kelas-kelas Bci-aljabar Dan Hubungannya Satu Dengan Yang Lain

Several classes of BCI-algebras as the class of weakly implicative BCI-algebras, BCK-algebras, medial BCI-algebras, branchwise implicative BCI-algebras and branchwise commutative BCI-algebras have relation one another. A branchwise implicative BCI-algebras is a class of BCI-algebras which to fulfill condition of branchwise implicative. By using characters of the class of BCK-algebras and element of the class of medial BCI-algebras, we investigate relations between branchwise implicative BCI-algebras exist with others classes of the class of BCI-algebras as the class of weakly implicative BCI-algebras and branchwise commutative BCI-algebras

Semi-homomorfisma Bck-aljabar

A BCK-algebra is one of the algebraic structure generated over an abelian group. So that, some concepts in group also can be found this structure, for instance, if at a group we have a homomorphism, then at the BCK-algebras we also have a homomorphism, exactly a homomorphism of BCK-algebras. In this paper we discussed a semi-homomorphism of BCK-algebara as generalization of a homomorphism of BCK-algebras. It can be shown every homomorphism of BCK-algebras is a semi-homomorphism of BCK-algebras, conversely not true. By utilizing concept of ideal of BCK-algebras can be proved a semi-homomorphism of BCK-algebras is a homomorphism of BCK-algebras

Program Fraksional Linier Dengan Koefisien Interval

Linear fractional programming is a special case of nonlinear programming which the objective function is a ratio of two linear function with linear constraints. Linear fractional programming is used to optimize the efficiency of the activities of the other activities. In some case, coefficients of the objective function is uncertain. Therefore, It can be selected the interval numbers as coefficients. First step in solving linear fractional programming with interval coefficients in the objective function is transforming it into linear programming using the Charnes - Cooper method. The result of the transformation is linear programming with interval coefficients (LPIC). To solve the LPIC is used method proposed by K Ramadan. In this method, LPIC converted into two linear programming that obtains the best optimum solution and the worst optimum solution, respectively. This optimum solution is the optimum solution for linear fractional programming problem with interval coefficients in the objective function

Neutrosofik Modul Dan Sifat-sifatnya

Given any ring with unity and a commutative neutrosophic group under the additional operation, then from the both structures can be constructed a neutroshopic module by define the scalar multiplication between elements of the ring and elements of the commutative group. Further by generalized the neutrosophic module can be obtained a substructure of the neutrosophic module called a neutrosophic submodule. In this paper, from the concept of neutrosophic module and the ring with unity we study a generalization of classical module, that is a neutrosophic module and its properties. By utilizing the neutroshopic element as an indeterminate and an idempotent element under multiplication can be shown that most of the basic properties of clasiccal module generally still true on this neutrosophic struture