官术网_书友最值得收藏!

Weights and biases

Weights in an ANN are the most important factor in converting an input to impact the output. This is similar to slope in linear regression, where a weight is multiplied to the input to add up to form the output. Weights are numerical parameters which determine how strongly each of the neurons affects the other.

For a typical neuron, if the inputs are x1, x2, and x3, then the synaptic weights to be applied to them are denoted as w1, w2, and w3.

Output is

 

where i is 1 to the number of inputs.

Simply, this is a matrix multiplication to arrive at the weighted sum.

Bias is like the intercept added in a linear equation. It is an additional parameter which is used to adjust the output along with the weighted sum of the inputs to the neuron.

The processing done by a neuron is thus denoted as :

 

A function is applied on this output and is called an activation function. The input of the next layer is the output of the neurons in the previous layer, as shown in the following image:

主站蜘蛛池模板: 牡丹江市| 崇信县| 贵州省| 利津县| 辽宁省| 三亚市| 自治县| 汝城县| 沙洋县| 永清县| 澄江县| 太和县| 邯郸县| 常山县| 确山县| 涟源市| 察隅县| 手机| 洛宁县| 富裕县| 保定市| 澄迈县| 青河县| 古蔺县| 旬邑县| 阜城县| 梨树县| 辽阳市| 淄博市| 鲁甸县| 两当县| 丹寨县| 福贡县| 同江市| 电白县| 饶阳县| 油尖旺区| 舞钢市| 黎城县| 祥云县| 保康县|