On Oct 15, 2013, at 17:18 , Berend Hasselman wrote:
>
> On 15-10-2013, at 15:24, Ron Michael wrote:
>
>> Hi,
>>
>> I need to solve following simultaneous equations for A, B, Y1, Y2:
>>
>> B * Phi(Y1 - A) + (1-B) * Phi(Y1 + A) = 0.05
>> B * Phi(Y2 - A) + (1-B) * Phi(Y2 + A) = 0.01
>>
>> Y1 <
On 15-10-2013, at 15:24, Ron Michael wrote:
> Hi,
>
> I need to solve following simultaneous equations for A, B, Y1, Y2:
>
> B * Phi(Y1 - A) + (1-B) * Phi(Y1 + A) = 0.05
> B * Phi(Y2 - A) + (1-B) * Phi(Y2 + A) = 0.01
>
> Y1 <= -1.65
> Y2 >= -2.33
>
> 0 <= B <=1
>
> Phi is CDF for standard
Homework?
We don't do homework here.
Otherwise, the answer is yes, R can be used to do this.
Cheers,
Bert
On Tue, Oct 15, 2013 at 6:24 AM, Ron Michael wrote:
> Hi,
>
> I need to solve following simultaneous equations for A, B, Y1, Y2:
>
> B * Phi(Y1 - A) + (1-B) * Phi(Y1 + A) = 0.05
> B * Phi(
Hi,
I need to solve following simultaneous equations for A, B, Y1, Y2:
B * Phi(Y1 - A) + (1-B) * Phi(Y1 + A) = 0.05
B * Phi(Y2 - A) + (1-B) * Phi(Y2 + A) = 0.01
Y1 <= -1.65
Y2 >= -2.33
0 <= B <=1
Phi is CDF for standard normal
If there is no unique solution, then I should be able to get some
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