The critical properties of the ferromagnet CdCr2Se4 around the paramagneticferromagnetic phase transition have been investigated. It is found that the 3D-Heisenberg model is the best one to describe the critical phenomena around the critical point. Critical exponents β = 0.337 ± 0.03 and γ = 1.296 ± 0.109 at TC = 130.48 ± 0.34 are obtained. In addition, the critical exponent δ = 4.761 ± 0.129 is determined separately from the isothermal magnetization at TC . These critical exponents fulfill the Widom scaling relation δ = 1 + γ/β. Based on these critical exponents, the magnetization-field-temperature (M -H-T ) data around TC collapses into two curves obeying the single scaling equation M (H, ε) = ε β f±(H/ε β+γ ). Although the 3D-Heisenberg model is the most satisfactory model to describe this system, critical exponents for CdCr2Se4 are slightly smaller than the theoretical exponents (β = 0.36, γ = 1.39 and δ = 4.8). This indicates that the exchange interaction J(r) decays slower than r −5 in this system, which can be attributed to the spin-lattice coupling.