Can definite integral solve the 'aul problem?
نویسندگان
چکیده
There is a similarity in concept between 'aul and the definite integral. 'Aul deals with issue of quantity inheritance which must be divided into smaller quantities order to handed over heirs, while integral relates problem calculating broad an area by dividing ones, followed summing up each area. Achmad Yani used solve 'aul. But, our opinion, he was wrong there were still some errors construction that described. This article aims provide corrections such notes as far research, has not been able solving yet.
منابع مشابه
Can Counterfactuals Solve the Exclusion Problem?
A quite popular approach to solving the Causal Exclusion Problem is to adopt a counterfactual theory of causation. In this paper, I distinguish three versions of the Causal Exclusion Argument. I argue that the counterfactualist approach can block the first two exclusion arguments, because the Causal Inheritance Principle and the Upward Causation Principle upon which the two arguments are based ...
متن کاملCan Symmetry Non-restoration Solve the Monopole Problem ?
We reexamine a recently proposed non-inflationary solution to the monopole problem, based on the possibility that spontaneously broken Grand-Unified symmetries do not get restored at high temperature. We go beyond leading order by studying the self-consistent one-loop equations of the model. We find large next-to-leading corrections that reverse the lowest order results and cause symmetry resto...
متن کاملCan Students Identify the Relevant Information to Solve a Problem?
Solving non-routine problems is one of the most important skills for the 21st century. Traditional paper– pencil tests cannot assess this type of skill well because of their lack of interactivity and inability to capture procedural data. Tools such as MicroDYN and MicroFIN have proved to be trustworthy in assessing complex problem-solving performances in the dynamic environments representing li...
متن کاملCan Rationalist Abductivism Solve the Problem of Induction?
Laurence BonJour (1998) has recently proposed an a priori solution to the problem of induction. According to BonJour, it is necessarily true that explanations involving ordinary inductive conclusions are the best explanations of inductive premises, and we can be justified in believing this fact a priori. He contends that no empiricist account of justification that rejects or denigrates the a pr...
متن کاملCan ‘Unsharp Objectification’ Solve the Quantum Measurement Problem?
The quantum measurement problem is formulated in the form of an insolubility theorem that states the impossibility of obtaining, for all available object preparations, a mixture of states of the compound object and apparatus system that would represent definite pointer positions. A proof is given that comprises arbitrary object observables, whether sharp or unsharp, and besides sharp pointer ob...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Desimal
سال: 2022
ISSN: ['2613-9081', '2613-9073']
DOI: https://doi.org/10.24042/djm.v5i2.12417