diff --git a/docs/src/models/layers.md b/docs/src/models/layers.md
index e2b6b1eb..b4b745b2 100644
--- a/docs/src/models/layers.md
+++ b/docs/src/models/layers.md
@@ -65,7 +65,10 @@ trainmode!
 
 ## Cost Functions
 ```@docs
+Flux.mae
 Flux.mse
+Flux.msle
+Flux.huber_loss
 Flux.crossentropy
 Flux.logitcrossentropy
 Flux.binarycrossentropy
@@ -73,4 +76,7 @@ Flux.logitbinarycrossentropy
 Flux.kldivergence
 Flux.poisson
 Flux.hinge
+Flux.squared_hinge
+Flux.dice_coeff_loss
+Flux.tversky_loss
 ```
diff --git a/src/layers/stateless.jl b/src/layers/stateless.jl
index 5de5842b..2fd98815 100644
--- a/src/layers/stateless.jl
+++ b/src/layers/stateless.jl
@@ -1,4 +1,12 @@
 # Cost functions
+"""
+    mae(ŷ, y)
+
+Return the mean of absolute error `sum(abs.(ŷ .- y)) / length(y)` 
+"""
+mae(ŷ, y) = sum(abs.(ŷ .- y)) * 1 // length(y)
+
+
 """
     mse(ŷ, y)
 
@@ -7,6 +15,36 @@ Return the mean squared error `sum((ŷ .- y).^2) / length(y)`.
 mse(ŷ, y) = sum((ŷ .- y).^2) * 1 // length(y)
 
 
+"""
+    msle(ŷ, y; ϵ=eps(eltype(ŷ)))
+
+Returns the mean of the squared logarithmic errors `sum((log.(ŷ .+ ϵ) .- log.(y .+ ϵ)).^2) / length(y)`.
+The `ϵ` term provides numerical stability. 
+
+This error penalizes an under-predicted estimate greater than an over-predicted estimate.
+"""
+msle(ŷ, y; ϵ=eps(eltype(ŷ))) = sum((log.(ŷ .+ ϵ) .- log.(y .+ ϵ)).^2) * 1 // length(y)
+
+
+
+"""
+    huber_loss(ŷ, y; δ=1.0)
+
+Computes the mean of the Huber loss given the prediction `ŷ` and true values `y`. By default, δ is set to 1.0.
+
+                    | 0.5*|ŷ - y|,   for |ŷ - y| <= δ
+      Hubber loss = |
+                    |  δ*(|ŷ - y| - 0.5*δ),  otherwise
+
+[`Huber Loss`](https://en.wikipedia.org/wiki/Huber_loss).
+"""
+function huber_loss(ŷ, y;  δ=eltype(ŷ)(1))
+   abs_error = abs.(ŷ .- y)
+   temp = abs_error .<  δ
+   x = eltype(ŷ)(0.5)
+   hub_loss = sum(((abs_error.^2) .* temp) .* x .+ δ*(abs_error .- x*δ) .* (1 .- temp)) * 1 // length(y)
+end
+
 function _crossentropy(ŷ::AbstractVecOrMat, y::AbstractVecOrMat, weight::Nothing)
   return -sum(y .* log.(ŷ)) * 1 // size(y, 2)
 end
@@ -102,10 +140,11 @@ end
 
 KLDivergence is a measure of how much one probability distribution is different from the other.
 It is always non-negative and zero only when both the distributions are equal everywhere.
+
 [KL Divergence](https://en.wikipedia.org/wiki/Kullback%E2%80%93Leibler_divergence).
 """
 function kldivergence(ŷ, y)
-  entropy = sum(y .* log.(y)) *1 //size(y,2)
+  entropy = sum(y .* log.(y)) * 1 //size(y,2)
   cross_entropy = crossentropy(ŷ, y)
   return entropy + cross_entropy
 end
@@ -114,14 +153,50 @@ end
     poisson(ŷ, y)
 
 Poisson loss function is a measure of how the predicted distribution diverges from the expected distribution.
+Returns `sum(ŷ .- y .* log.(ŷ)) / size(y, 2)`
+
 [Poisson Loss](https://peltarion.com/knowledge-center/documentation/modeling-view/build-an-ai-model/loss-functions/poisson).
 """
-poisson(ŷ, y) = sum(ŷ .- y .* log.(ŷ)) *1 // size(y,2)
+poisson(ŷ, y) = sum(ŷ .- y .* log.(ŷ)) * 1 // size(y,2)
 
 """
     hinge(ŷ, y)
 
 Measures the loss given the prediction `ŷ` and true labels `y` (containing 1 or -1). 
-[Hinge Loss](https://en.wikipedia.org/wiki/Hinge_loss).
+Returns `sum((max.(0, 1 .- ŷ .* y))) / size(y, 2)`
+
+[Hinge Loss](https://en.wikipedia.org/wiki/Hinge_loss)
+See also [`squared_hinge`](@ref).
 """
-hinge(ŷ, y) = sum(max.(0, 1 .-  ŷ .* y)) *1 // size(y,2)
+hinge(ŷ, y) = sum(max.(0, 1 .-  ŷ .* y)) * 1 // size(y, 2)
+
+"""
+    squared_hinge(ŷ, y)
+
+Computes squared hinge loss given the prediction `ŷ` and true labels `y` (conatining 1 or -1).
+Returns `sum((max.(0, 1 .- ŷ .* y)).^2) / size(y, 2)`
+
+See also [`hinge`](@ref).
+"""
+squared_hinge(ŷ, y) = sum((max.(0, 1 .- ŷ .* y)).^2) * 1 // size(y, 2)
+
+"""
+    dice_coeff_loss(ŷ, y; smooth=1)
+
+Loss function used in Image Segmentation. Calculates loss based on dice coefficient. Similar to F1_score.
+Returns `1 - 2*sum(|ŷ .* y| + smooth) / (sum(ŷ.^2) + sum(y.^2) + smooth)`
+
+[V-Net: Fully Convolutional Neural Networks forVolumetric Medical Image Segmentation](https://arxiv.org/pdf/1606.04797v1.pdf)
+"""
+dice_coeff_loss(ŷ, y; smooth=eltype(ŷ)(1.0)) = 1 - (2*sum(y .* ŷ) + smooth) / (sum(y.^2) + sum(ŷ.^2) + smooth)
+
+"""
+    tversky_loss(ŷ, y; β=0.7)
+
+Used with imbalanced data to give more weightage to False negatives. 
+Larger β weigh recall higher than precision (by placing more emphasis on false negatives)
+Returns `1 - sum(|y .* ŷ| + 1) / (sum(y .* ŷ + β*(1 .- y) .* ŷ + (1 - β)*y .* (1 .- ŷ)) + 1)`
+
+[Tversky loss function for image segmentation using 3D fully convolutional deep networks](https://arxiv.org/pdf/1706.05721.pdf)
+"""
+tversky_loss(ŷ, y; β=eltype(ŷ)(0.7)) = 1 - (sum(y .* ŷ) + 1) / (sum(y .* ŷ + β*(1 .- y) .* ŷ + (1 - β)*y .* (1 .- ŷ)) + 1)
diff --git a/test/layers/stateless.jl b/test/layers/stateless.jl
index 7cb8ed2e..ce940bf9 100644
--- a/test/layers/stateless.jl
+++ b/test/layers/stateless.jl
@@ -12,6 +12,20 @@ const ϵ = 1e-7
   @testset "mse" begin
     @test mse(ŷ, y) ≈ (.1^2 + .9^2)/2
   end
+  
+  @testset "mae" begin
+    @test Flux.mae(ŷ, y) ≈ 1/2
+  end
+  
+  @testset "huber_loss" begin
+    @test Flux.huber_loss(ŷ, y) ≈ 0.20500000000000002
+  end       
+            
+  y = [123.0,456.0,789.0]
+  ŷ = [345.0,332.0,789.0]
+  @testset "msle" begin
+    @test Flux.msle(ŷ, y) ≈ 0.38813985859136585
+  end
 
   # Now onehot y's
   y = onehotbatch([1, 1, 0, 0], 0:1)
@@ -51,31 +65,50 @@ const ϵ = 1e-7
   end
   
   y = [1 2 3]
-  y1 = [4.0 5.0 6.0]
+  ŷ = [4.0 5.0 6.0]
   @testset "kldivergence" begin
-    @test Flux.kldivergence(y, y1) ≈ 4.761838062403337
+    @test Flux.kldivergence(ŷ, y) ≈ -1.7661057888493457
     @test Flux.kldivergence(y, y) ≈ 0 
   end
   
   y = [1 2 3 4]
-  y1 = [5.0 6.0 7.0 8.0]
+  ŷ = [5.0 6.0 7.0 8.0]
   @testset "hinge" begin
-    @test Flux.hinge(y, y1) ≈ 0
+    @test Flux.hinge(ŷ, y) ≈ 0
     @test Flux.hinge(y, 0.5 .* y) ≈ 0.125
   end
   
+  @testset "squared_hinge" begin
+    @test Flux.squared_hinge(ŷ, y) ≈ 0
+    @test Flux.squared_hinge(y, 0.5 .* y) ≈ 0.0625
+  end
+  
   y = [0.1 0.2 0.3]
-  y1 = [0.4 0.5 0.6]
+  ŷ = [0.4 0.5 0.6]
   @testset "poisson" begin
-    @test Flux.poisson(y, y1) ≈ 1.0160455586700767
+    @test Flux.poisson(ŷ, y) ≈ 0.6278353988097339
     @test Flux.poisson(y, y) ≈ 0.5044459776946685
   end
   
+  y = [1.0 0.5 0.3 2.4]
+  ŷ = [0 1.4 0.5 1.2]
+  @testset "dice_coeff_loss" begin
+    @test Flux.dice_coeff_loss(ŷ, y) ≈ 0.2799999999999999
+    @test Flux.dice_coeff_loss(y, y) ≈ 0.0
+  end
+            
+  @testset "tversky_loss" begin
+    @test Flux.tversky_loss(ŷ, y) ≈ -0.06772009029345383
+    @test Flux.tversky_loss(ŷ, y, β = 0.8) ≈ -0.09490740740740744
+    @test Flux.tversky_loss(y, y) ≈ -0.5576923076923075
+  end
+            
   @testset "no spurious promotions" begin
     for T in (Float32, Float64)
       y = rand(T, 2)
       ŷ = rand(T, 2)
-      for f in (mse, crossentropy, logitcrossentropy, Flux.kldivergence, Flux.hinge, Flux.poisson)
+      for f in (mse, crossentropy, logitcrossentropy, Flux.kldivergence, Flux.hinge, Flux.poisson,
+              Flux.mae, Flux.huber_loss, Flux.msle, Flux.squared_hinge, Flux.dice_coeff_loss, Flux.tversky_loss)
         fwd, back = Flux.pullback(f, ŷ, y)
         @test fwd isa T
         @test eltype(back(one(T))[1]) == T