I will give one interesting example for this.

Let’s imagine a scenario a person is preparing for his academic examinations. He has only 1-hours left for exam to start, but he is not confident and he didn’t prepare well. If he writes the exam he will sure fail. He needs at least 4 days to prepare. If he fails he needs to wait for another year to write the exam. Now he sits in the cabin and decreases the relative time-flow rate by 1/96 that means 1hours equal to relatively 4 days. Now he has enough time to prepare for his examinations. In this case he saves approximately 1year by using his future 4days. But he becomes 4 days older to his actual age. That means he saved 365-4 = 361 days.

Same logic can be extended to space. I will talk about this later.

According to special relativity the above scenario can be possible. But I talked about stationary cabinet. This is Einstein special relativity formula for calculating time dilation.

In this case object has to move very high speeds to get sufficient *∆t'*

## 1 comment:

It has been found that effect of mesh dimension is outstanding in simulation experiments. And the predictions of R-values from each the Sach and Taylor models of crystal plasticity are in contrast with experimental results for two aluminium sheet metals. Have totally different plastic properties in numerous directions, this recognized as|is called|is named} plastic anisotropy. An essential supply of plastic anisotropy arises from most popular orientations of polycrystalline materials. In continuum plasticity, Stockings the plastic strain ratio and the stress ratio are related by experimental parameters outlined in numerous anisotropy yield equations. Continuum plasticity models are able to to} represent the plastic anisotropy of metals in a simple method.

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