Dim N As Int = 1000 ' The greater the value, the greater the precision
Dim PiGreek As Double = 1
For i=1 To N
PiGreek=PiGreek+Power(-1,i)/(2*i+1)
Next
Log(4*PiGreek)
2) Formulas di Machin
B4X:
Dim PiGreek As Double = 4*ATan(1/5)-ATan(1/239)
Log(4*PiGreek)
3) Formulas di Wallis
B4X:
Dim N As Int = 1000
Dim PiGreek As Double = 1
For i=1 To N
PiGreek=PiGreek*((i*2)/((i-1)*2+1))*((i*2)/((i-1)*2+3))
Next
Log(2*PiGreek)
Sub AppStart (Args() As String)
Dim CountIn As Int
Dim Total As Int = 100000000
For i = 0 To Total - 1
Dim r1 As Int = Rnd(0, 0x7fffffff)
Dim r2 As Int = Rnd(0, 0x7fffffff)
Dim x As Double = r1 / 0x7fffffff
Dim y As Double = r2 / 0x7fffffff
Dim distance2 As Double = Power(x - 0.5, 2) + Power(y - 0.5, 2)
If distance2 <= 0.25 Then CountIn = CountIn + 1
Next
Log(CountIn / Total / 0.25)
End Sub
There is a mathematical relationship that links pi to other mathematical constants and which design the universe and creation
Euler's identity is a formula that deals with powers and complex numbers by putting together some of the most important and famous mathematical constants. And it is precisely thanks to its ability to inextricably link the following numbers that many scholars consider it one of the most beautiful formulas in mathematics