What Is Volatility and How It Affects Your Winnings — A Player’s Honest View

Hold on—this matters more than the flashy RTP number. If you’re new to online casinos, knowing volatility (also called variance) will change how you size bets, choose games, and handle losing streaks. Read the first two paragraphs below and you’ll get practical tips you can use right away.

Here’s the quick benefit: choose a low-volatility slot when you want longer sessions and steadier bankroll shrinkage; pick high volatility when you accept long droughts for a chance at bigger single-session payouts. Later I’ll show simple math to estimate how long your bankroll might last and two short cases that show the difference in real play.

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AFQAABAbqM7NicaVAFEqoAAAAAAC7QaFEGRRBoUADYigNMgNDLWwAAZGgRlo0ADLQAB0AFAAAABUAXZtAAAAVAUQBRFAAABAVAaABlQBoAGUAGgLDIoDQMtAAAAAAKgoAAAIMtaAZGgDTLQBploAKgKAKgAijLQDI0AyNaNAyNaZ0CKDIgAAAACAAqiKICWUUYGhAf1z7J8H5N2d5PJmNX5WefP+7WNR++ZfyN/buzeL8i7NdO4/pMYYvP32/On+Lv407l18v6rnzT6f3fU5OZ8vkZfVvkZdz6vn5sr32vz+vBjNleLNk828mR48tmLXtwwYy2ebLZctnnvLNr1YRL2cL2L2crSxa7SM3lytJeXO0s9dsItpcpt5paXO0sWusjU2c7SzaWLSxa6SN2lmbM2li0o1I69425bNsVt12bly2sSzWo7VmVizls2xW3bvNxLzxLfeR0j0RZqLPNFnSko7YPhh6CvGCKAAAAAAAu0AbGRRoAAAAAFEUARQFQBQAAQRQFBFQBQBqJNstVE4DLSAAAAoogCiKAAAAAu0GhRAFEAUQBdm0UGmQAaZAaGQGhkqDQyKgAAAKAANDIjSoAKgAAKqAIAy0NAMgAKANAM7AaZajyANAAACgAAAAAgCqIKAAICKAAKAAIKgAVUEAAFNAgAoAgAAAAyNAMjQyMmmgGBTQIGgABFAFBFEG8FJyZ6Uj1tMVj8X9ty3ikRSPSsaj8H8d6DjjL1zp9Z989P4v6tmy+c+b1+N+a+L9WvcsYxmyvHkyGbI8t8j0WvnYYGTI8mWy5Mjy5bM2vVhGb2cb2ZvZyvZi16JEvLjaWr2cZsxXWQvLlaVvLleWbXWRJsxaUtLFpYrrIWli0paU2y3BnaWlNo6RrZtz2bYtVva7c9m2VdNtbc9m2W3XaxLjtqJStR3iW6S4RLcWZdsK+We4bbeU91SILAoegAAAAAAAAotWmF2DQy0AAAACiLsAiUBFEX2A9gAAAFQUUAAAEUAaqMgjQzUtINDO/JoABAAAVBRpBNgoAAAgA11QVAAAFRQAQFTYAtRARQBRoAGWgGQaBloAAFQ2ADINAACjLQ0MtAAHkeYGjSoBoUBBUFAAABAFURQAAAAAAABQQDRwDSgJo0oomjSgJoBAFQBFANGgFQUBCyoDLRo0cABAAAsy0yyAAGkUFQX2NAgAPp9mI/+f8L4vv8AdL+i5cnk/nXZmddd4s/3p/hL95kyPTo+HxvqE7sn9mMmR5slvP1XLZ572dbXlwjGWzz3s3ls895Z67YRi8uN5avLlefNiu8jF5crS3eXC0o7SFpYvJaXO0sddZEtLFpJ8mbSzXSRm0s2lbSxZjrUNohtOtGxk2y01s2ym4RW9m2Nm2a06bXbntqqLHSJaiXKJbifNHWV4wGnEBkGlRVEUBkAAAAAAAUWp7gDQzoBoAQGSoND63QuzfWuvZPD6T0zlcvz1M4cUzWPvn0j8X9E6P8AYZ2i5MRbqfI4PT6T61tfxcn7K+X706827zNGn/qZSP5Htp/pHpn2Gdn+NWJ6j1Hmc2/0xRXDX+c/vfp+B9mnY3hRHc6Hiy2/tZ8uTL/GdJ63zNn1/wAXD47X+R6yv4P9p4OzHZ/jxrD0LpVf/wCzx7/g9uPp/CxRrDwuLSPpXBSP5MXZx5b/AIk199sL/q/w9uPhfJ/uCeDxJ/W4XDn78Nf8Hh5XZ/omeNcjo/Tcm/7XExz/ACc75PPws/xHrv8Akv8Aq/xZsf606h9nPZHmbnJ0Pj45+uG1sf8ACX5bqn2N9m882nh5+dxJ+nfjJH743+8/isfzHs1/WvHz+ex/nUf1frH2MdS4+7dN6hxeXSPSuSJxX/nH734brHZHr3Rom3UOm8nHjj1y1r3sf/HG4dcN2GXxX0NXladv8uT4Qiur0AAoAAAIi+wgrZvzZBGjbPrLXogDOzajQT5AAACooCoAAAAAKigAAgqAArSAAoAA0yA0MnsIAANMijQyA0AAAKAy0NACAAoAKoAgAoIpoEqoAaFQAAAF0CCiiCgAAAAIKgKCAoigAAIpoEAFAEAAQAFAAAAQVEGRoBkaZFBplkAAQUB7ugz3es8Wf72v3S/cXs/A9Lnw+o8W30yw/b3s9Gn4fK86frlYvZ572bvLz3s6vNIl5cLSt5cryxa6yJefNwtLd5cbSzXaRLOF526Xlysw6yMWlm0raWLMukSznaW7OdkdIzZmy2YZbhsE2ilpQt6MstNMgyNbZ2io00u2GtoRpqk+bntqJR0lecBpzaAAAAAqooAyAAAAAAAKC1RRBqPP0fq+w3YTrHa7PMcDDGPh1nWXk5vLFX437z8Q/wBC9ifs06B2WpjzTi/yl1Gup/KuRWJis/3a+kff5z8s3N87zPqejxPa3t/Z/D+x/wBlHaPtFGPPlwf5N4NvPx+TE1mY/u19Z/dHy/s3Zr7Iey3Ra478vjZOrcuPXJyJ/R7+MceWvv2/odsm585O/Dn635PzPrfkb/bC+mf0Zw0x8bj0wcfFjw4KxquPFWKUj7ohtO9Bs9b4ueeWd7kCbZ3DFzc+Lshm1oc7ZYhxyzbk7XS9nC+RyvlcL5XC16sNbpfI43yOd8jhfIxXqwjpezz3tr3S+RwvZzezXH5/r/Y/oPW925fAx488/wCe4/6O/wC7yn8YfzPtD9lPO43fy9F5GPmY/wDQ5NY8sfyn9z+z3s4zZvHyM8Pivr+N5O3X+X+WOZxORwuRfj8vDkw5qfrUvXUw4v8ATHXOj9O61xvB6nxceaP6tp8r1+6fWH8k7VfZxzenTfP0e087iR5zj1+lrH3f1vw/Y9+rzMc/bL2r7GnyJs+X4IJiYmYt5THlMSPY9KiAKgACoCiAKAIAA0MgNDLQKIAAAogCgCAhsVRF20IvkgCiKCiVNguxFUoAiAAoAAAIA0qgMiNDLTSgMg0AAKKAAAaAAAAFUBdCIugAAFABAAANEQANaFGRpk4A0IMjQDI0CsjQqMjTKAAKGgBBQEFQANCAACCiCGgFZ8xtLQDIDIAA3it4eWmT+zaJftb236T5S/Dv1XDy+JxMFv7sR+x11PB5uHeV6Ly4XlZs5Wl268kiXlxtLVpc7Sw6yMXlzvK2lytKV1kSznb0as52YdYlvVi0tWc7eiNxmznZuzCOjNmWrM2YrSIqDTNgGARQaRUVAEsJxpW4lirW0I4gKyNMgNMgAADVRlragqe6jIAAACKPT0/hcjqHLxcXh4bZuRlt3KY6xuZkS30zteelJvaKxEzMzqIj3f2r7OvsinkY8XUe1cXx4J1fHwKzq9v+0n2j49fufpPs2+zzh9msePndTjHyurTG498eD4r9Z+f2fV/QrZmLk/M/UvrF99ej/X/Z6uNTDxuPi43Ew48HHxR3aYsVe7WsfEOnjS8Hi/J4rFfmMplnfVk9vjHivn+KeN8sWn230vF+TxnzfG+TxvlztT7b6HjfKWzPn+Mls3y52n2nttm+XO+Z47Zvlztmc7XTDW9N8rnbI81srnbL8sWu8wei+RyvkcL5HK2RivRhg7WyOVsjlbI52yI9mvB0vZxmznbI5zZh7teDc2cr2ZmzneyWPfqwfme1fY/g9dpfNSKcXn+2aseV/i8e/wB/q/j/AFjpPN6PzJ43PwzjyR5xPrS0fWJ94f6CtL5/WOmcTrHBni87FF8c+dZ96z9Yn2erT5N1+1+H0dc9n+fh9ztT2b5XQOVEZP0vEyT+izxHlPxP0l8N9bDOZzsbs4ANIAAACCooAAgAAAA0yA0yADQAb8gAAAAGgAAAAAAXaCqqoCKIbDiibUAAODTLQMjTLQNMgo0y0IKCgAAKgKG0UAAFAUAAAABrSjJprQBoAA0oIgqAAAAACpoAAB+87GdiOF1joOTqvVOrzwqTlnFgwYscXvk16zO58o9n4N9TpvVsnFwxhyTfwqTuNeets7O+n2ctsys/TePo9tOytuzk8TLj5McricqJ8PJ3e5MTHrEx+MS/MPudouvZer4uJg844/GiZr3/AFmZ93w3PT6/T+v5dfiANOysjQgMtMgAKACCCmkGVNAAAoijPEQsCqyNM6ZGn2ujZe9xZx++Of3S+G9/R8vc5M135ZI03heVx34dwr7Npcry3eXG0uz50iWlztK3lytLLtIWlystpYtLLciWc27OVvVHSJZmzVnOyNyJZzbswjojNlt6oyqIoisB7jLYAglhRBFAEVKqjTmAMgAAAAAAANbNsgNKgrKiNViZmIiJmZ8oiPcR24HBz9Q5eLi8TFfLyMtopSlfWZf6M+z7sdxeyvD8XJ3M3VM0fpc2vKkf2a/Hz7vk/Zn2Sr0DiflnNpE9SzV9J/zNZ/qx8/X9j9vbK55ZvzH1T6jc79rX8f8A17PFXxnh8Q8X5c7XwfS9vi/J4rxeKeKzavpe3xU8V4fFTxmLT0vf4rPjPD4zPjM1fQ9/jMWyvF4qeK51uYPbbKxbK8VsqWysVua3stlYtl+XjtlYtlc67TW9VsrFsjzWysWysvRhrei2RztkcLZGbZB69et2tkc7ZHK2RztkY492vW72yOc2c5sxNh7teDpNmO8595JsPfqwY5vFwc7i5ONy8UZcGSNWrL+N9ruzmboPLiazOThZZnwsv/gn5/i/s3eeXqHDwdR4OXi8qsXxZY1MfT5j5h20brqy/o9V0/cj+DD6naHo2fofUb8bL+fjn8/Fk/0lfr9/w+W+zhnM52PDljcbygDTIAAAAAIB7HsCiGwUATgAKNMgg0yCtAAy0AgAAA0oAAAAAoKgClUWoKAgAKDQNDI0CFVBQAADQCoCqAaEF0AoAAAINVBQBQEUBBQEUNNAiqDKlVZENAAAAAAqACKAgoKgAMtaVAGWgBlrTKAAAAgmhTQMqaNaARQVBUQZbx3nHkpaPWJ2mhUfoLWi1ItHpMbc7PJ0/LvFNJ9a+n3PRaW3z8seXjFnO0t3lzsrUiMWlbS5z5sunEtLFpbs52RuJaWJnzWyI3EsxZUsjaM2aZFT2RUZGQsMNgAACcAA4ACcHMD3QAAAAAAAAAAAAa2/qH2UdloyTXrXUMf6Os//AA1Jj1mPXJ+Ht8vx3YjoNuvdbx8e2442OPEz2j2rHt98+j+94YxYMOPDgrGPFjiKVrHpER6Qxlfw+P8AVPL+3Pt4fNe/xTxHi8Q8Rzfl/S9ninivD4p4rK+h7LZUtlePxUtlZq+h7PF82bZXitlY8VlZg93is+M8NszPipW/Q9/jfJ43y+f4x4zFWYPbbKnivF4rPiuddZre7xWPEePxTxWa7TW9dsjPiPL4jPiMO+GD1WyMWyOHeZ8RHs163a2RO88/eO8Pbrwd+8zNnGbM94e3Xg795NuG17zL2a8XTZtz2I9+uPm9pukY+udMvgvqM9fz8OSf6tv8J9//AEfxvPhy8fNkw58c48uOZpas+sTD+8Pwn2ldF71Y6tx6+dYimeI+ntf+X7Ht8Td6b6b8OfmeP68fXPmP5+Ir6b44AAAAAAAoAgiiPvdleyfWe1XMnj9F4OTN3f6XLM93Hi/2rT5QsnUuck7XwVf3ro32LdH4eOtu0nVs3J5HrbBwdY8cfHfmJmf3P0Mdiew3Gp3cfQ8WSf7WbPlyT/3naePnXCeVhleY+7/Mg/0Jz+wvZDPvudL8GZ98OfJTX7ZmP3Px3W/svwd22XonULVn2w8uN/syVj+MfiZaco9mvVlsntH8tHs6r0zm9L5U4OfgvhyesRPpMfWJ9Jj7njcmbjcbygAyNMjI0AAAAA0AAACgABVQQUAgNMjY0AIAqgAAVBRUAUBQAFAAAGgNACKAAAAi6Gg0AAACiABsABQ4IABo0AABwAUEAAAARUZBagKIoDGhoBkasygACgCImkaQVBQEVBB0w5PCyxb2931LfHo+Q9nDy97H4c/1PT7mpXn3Yfl3s52as52bcYzZlqzmy6QsxZdsjpGbItkRuMe6WVEVGWmUVAGRGWi0JVZAZaAQFEAUCq8HMRXNk2N4cOTLkimOl8mSfStY3M/g/VdK+zrtZ1TU8XoXLik/1s9Iw1/baYWY2/DOWzHH5vH5If1bgfYd2mz6nlZ+l8SPpkzzaY/4Yn+L7GH7Bskf9a7SceJ+mHiWv++Zh2njbL+HL+K0/wDc/iI/u1fsI4Mfr9pORv44Uf8A6jnk+w3hx/R9o83+9wo//Ub/AITZ+zc3YX4r+GtP7ByfsQ5Eb/J+0PFvP0y8W1P4TL5HN+xvtHgjfH5HTOV8VzTSf+aIZvjbJ+HWe7+aD9V1D7Pe1fT4m2bovIyUj+tgmMsf8sy/M8jDm4uWcXIxZMOSP6uWs0n9kuVws+YvprmD9N2B6VHU+uVvmrvj8X9LffpM+0ft/gxfZz27JrxuV/D+ldhOlR0XoWOMldcnkay5p94+lPwj98y/ReK8fiJ35cq/I7srtzud/L2+KzbK8fiJ4jFc/Q9nip4rx2ys2yov23s8Vm2V47ZWLZflF+29lsqeK8NsrNsqN/be3xU8V4fF+U8b5Yq+h7fFPFeK2VPFYrUwe7xflPFeLxTxWK7TB7fFPEePxF8RmuswevxDxHk8RPETj0Ya3r8Re88lcjXiMPVhg7d47zz95rxB6sMHXvHecu8RI9muO3eNuWzvI9uuO8T5rEucSsSPbrjttnJipnw5MOasZMWSs0tWfeJ8phIl1oj144+r2fxHr/Tb9I6tn4d96rO8c/2qT6S+e/p32m9J/KOl4+oY43k4s6tr/RzP8p/jL+X1fY8fZ9zDr875mj7O2yfDVVRXZ5QRQAAAARR6ul8LN1Hn8fh4I3nz5Ix138+7U/Ulvpna/V/Zt2HzdrOdOTNeeP0rjTHj5/eZ/wBHT+9P7v2b/vPj8Po3Ax9P6Zix8bh4o1XFi9Pvn6z8y+BxsnG6J0bj9L4H5nHwV1v3yW97z8zL4nM6lMz6vqatU1T3+X57ft2eTs//AD+H6Dk9WmZn854L9SmZ9X5vNzZn3cZ5nymza+n4fj8fqPy6Zn1WvN+X5inK37vVj5G3jz2P1Hh6+PpdW4vF6vxJ4/Pw1y459J96z9Yn2l/Hu03Qs/Q+f4d95MGTzw5dfrR/jHvD+uYcu9J1jpeLrXScvCzai8/nYrf2ckek/d9fiXHK99319v0/HytXt/N+P9n8NGs2K+DLkw5qzTJjtNLRPtMeUwyy/IZ4+nL00AGSrTIDQAAAADQAKAKAAgoiqNaBloaGWwAFQAAAVQABQUAAAq0IAoIKjQoGgFQAFAQBVBQRFRQQUABAVAAVFQAAAAEAAHfg8Lk87PXBwePm5GafTHhxzef2QM5ZY4++Tgj+h9F+ybtDzu5bnY8PTMM+/IvvJ/wx5/t0/a9P+yPoPDiLdQ5nL5+T3iusOP8Aduf3t46sq8W36n4+r2t7/Z/B/T1nT08bg8vlzri8bPmn/VUtb+EP9JcLs72f6ZMTwej8Kto/r5MXiW/bbb3ZeRNY1E6j6V8odp437148/rM/y4v858fsd2izxvH0bnRH1ti7v8dPZj7BdpMkf9Qpj/7TPjj+b+55c2/V5cuWGv4bFz/4puvxI/jP/u+7Qe/H43/+RRxv2E69WPPjYZ+7PX/F/ZrZnny5j+HxdJ9Q3fnj+L5eyXXcXr07JP8As2rf+Evm8vpfP4n/AFrg8nFH1tinX7X9wvkhxtlmPSdfcl8afu9GHnZfmP4RuN635j+0cricXlxrlcbj5f8AtMcS+HzuyfSM+5x4L8afrhtOv2TtzvjX8PTh5eN+Y/mg/V87sXyMe54XJx5o/sZI7k/4Pz/N6dzODOuXx8mL5mPKfx9HHLXcfl6cdmOfxXkAc2kFT3FQFAXFaaWi0eyAl93vreLViY9GLPPhyd2dT6S72a681w5WbM2WzFmm4ezNmrMstRlmzTNhqMopZGmbMtogyi2gRUAZEZb0mhesmmtCcVnQ3oOHWNNC6Vl+97LfZH2l6zNcvJ41em8af6/M3jmfur+t/B/U+hfYt2c6bSluq5OT1PNHrE28LF+yPP8Ae/e36j8vLl6j8vpa/Cxny/J7/qPk7b7Xk/o9XSum9K6Lj7nSeBxOFH+pxRWZ++fWXoyczz3t8PJzvl5b835evDXji468Nmd7nevuZOZ8vLfmPi35ny4X5fy3a+nq1Pt35ny4Ty/l8S/L+XK3K+XO19TVrfdnl/Kfle/d8P8AKvk/KPli5vpatb7n5V8+bhzvA52KcXOw4uTjn+pmxxeP3vl15Hy1+UfLlnlH0tWuPz/WPs57OdR3bBx8nAyz/W42TUf8E7j9mnDoHY7/ANnOJnx8fPHKvlv3rZIr3J17Rp+nrn+Txol4tuvHNd30zX5WFxy9v7Pz97TWZidxMe0+rHefoM1cXIprNWL/AD7x+L5XK6dasTbDbvx/Z9//AFeLZrsfmvN/wzu0fq0/qn/t47ZNMeK4XmazMTuJj1hztked+fy05YX05PVbKxbI81sjFsqLMHptlZtl8nktlY8UdPQ9dsjFsry2yM+IxV9D1eL8nivHbIz4iVr0PZ4p4rx+IeI5rNb2eK1XI8PiN1yMV1mD2eIvf+Xj8VquRHbDB7PEO88tcjXeSvRhg9MWXvPN3l7ycenDB6u8sWeaLNd4enCPR3mos88WaiWePVhHfvLEuUS3Eo9muO0S3Vyq6VHs1x0o7UcaPTihLHrwi5uNi5fFz8fPG8WXHOO0fExp/A+pcS/T+ocjh5v6Tj5Jxz86n1f6Gw12/lf2u9M/JOu8fnUjWPmYtW/7SnlP7po9Xh7PTl6f3eH6rq7rmyfh+HAfTfnQAD/ZVKgKHsgK/ZfZphr/AJXz8y8f9Xw/m/FreX8Nvxr9b2IzeDxufP1tT+Euuj+ePP5Xft1+353O3M+b4nI5m5l5eZytzPm+Zk5Hn6vfnseHRpkj6luV8pHImfd8fx/l0pmeTOvsePhx9rHmn6vfx8vm+BhyvocfK433fc8fOR+j4mX0fZ4dtzD81xMno+7wMvnDrq1eqv0fg7pLH80+03p8cLtPbLSNV5eKvI/Hzif3xv8AF+Rf0P7YdTzukTXW/Ayb/wCN/PWNuPoyuL8f9XxmPl5zH46AOb5wAA0y0IMtAADQAKFVAAABRrQMjQ0CoqghsEUAUAUFKigAA1oqoJVQEQBoFRoEqoAioLwABRTQIACoKaBFNaaBnRpoEZ0aaBWdGmheIaZaEGbIr3dK6VzercynF6dx8nI5F/SuON/jP0j5k4zlnMJ2vA+/2Y7I9Z7S5ddK4lsmGJ1bPb83FX77T5fhG5f1Psl9lnB4FMfJ7SXjm8r1/JMc/oqf7U+tv4fe/pNM+PBhphwVpjxY41XHWNRSPpEQ7Yabfl8Py/rWOH6dU7f3/D+fdnPsf6XwYpl69y8nOz++HDM48UfEz+tP7n9B4PG4XSeL4HTONh4mH3rhrFd/f9fxcMnL37vHm5fy9GOuY/D8/u8vf5F/Vevfm5Hy8GbkfLyZORv3ePJndGdet68md5Mmf5ebLmea+YevDW9OTN8vPfK898rhfKPThg73y/LhfK5XyOF8iO+Mei+RytkcLZHK2QdpHotkc7ZHC2RztkZ67yO18nk53tExMTqYn2lxmzM2TrrhHy+o9A4HL3NMf5Pkn+ti8o/Z6PzHUegc3hxNqRHIxR74/WPvh+3mzNrTDlnrxr069lj+Zj9x1LpfG50za9fDyz/nK+v4/V+X6l0vkcGZtePExf6SseX4/R5ctVj04ZyvnCpZzbAAHXHk3Gp9fZyQSzr02YSlu95T6q05c4lkVBpmzNvRr3Sw1EZaZsioigIy0IrKKIIKJwQUUQ0onA0DWlH+nL86feXC/N+XwJ5ny5TzPl9z1vzM0Pu35k/VxvzPl8SeX8uV+V8sXN6teh9qeX8uVuV5+r41uV8sW5Hy53Y9uvW+xblfKflHy+N48/VfH+XO7Hu14PseP8r4/wAvj1z/AC3XP8uVzfQ1R9auf5arn+XyPHWudyub3632K5/luud8euZuuZxzze7W+x461zvlVzfLpXM4ZZvdrr3cnFh5dNZq+celo9YfB5/Ey8Xzn8/H7Wj0/H6PpVzfLXjeWnmyv5eLz/onj+bO85l+/wDu/N2yMWyPb1DhT55ePG498cfyfHm3kzLK/Aef9M3eDs9Oc/tf3d7ZGJyfLz2yJ4g8kwei2RjxHntkZ8Rlr0PT4h4jzeIz4jNa9D1eIeI8viHiOazB665F8R5e8veR0mD11yNRZ44s6VyI7TB64sviPN3l7w74R6os1FnlizpFmePRhHpizdbbeWLNxbzTj04R6YluLPPFnSJHpwj0RZ0pLzRLtSUerXHopLpSXKjrRl6tcd6PXjj0efFD2YYZr14PVgr6PzX2tdO/Kuxt+RFfz+Fmrl38T+bP8Y/Y/V8ePR0630+Oo9nep8WY343FyUj7+5Ov36XXl6M5TyMPuacsX+YRKTusTPrMK+4/GtAAAAAAPs9neR4WTkYv7VYn9n/7vjOnGyzhzUvHtPn9zeF5es7MfVOP0XJz/LxXzebHIzRPpPk8tsnm72uWGHHsrl3Ltis+fSz1Y7ejHy9Wu8fSw5H0OPk9HxsVnt4+RqYPZr28foOJl9H2+Fl9H5bjZX2MPNxcPi5OTyJ/RYq963z8PpeNrmP6692ry/S/LfabzPyjtDXDvccbBWmvpM/nT/GH5J05nKy83m5+Vn/pc2SclvvmXJ8rdn9zZcnyPI23btud/KiK5OIAA0y0AAIANAAooCAtUVRoBoAAAFBaooACgVFAAUAaAVFEAGgNaFBFAEsC6URQFABAPNrQrLWgVDUACgqCAAAAAAAP6b2F7B0yVx9Q69imKeV8PFnym3zk+kfH7VwwtrzeT5WHjY+rJ8LsX2F5vaCY5PJtPE6dE/00x55Pisfz9H9t6J0zp3QOH+TdK41cNJ/Xt62yT9bT7ls0VpFaRFKUjUREaiIj2iHDJyXrw1zF+S8vzt3lX9p+z6GblfLy5OV8vBk5LzXz/Lo8uGp9C/I+XnyZ3gvncL5x6cNT3Xz/AC898zyXzfLhfL8jthreq+Zwvlea2VztlTr0TB2vlc7ZXntkcr5E66zB6JyfLlbI42yOdsh11kdrZHO2Rwtkc7ZE67yO9sjFsjhbIz4idbkdrZHObOVsjHeTrtI7zZO84d5O8z11kdu8lp8vhy7zPeR0j4/VOi1yby8LVL+s4/afu+j83etsdprkrNLx5TE+sP3e3i6jwsXMx/nxEZI8oya84ctmv8x2lfkB35nHy8XL4eaNT7T7S4PO0AII6Vtv19WEX4SzrrZiyVv9Va71niFgVUZbQVkBnggqCoKiAzps0DDS6NAmhdGjgiqaOD+r35Hy5TyHzLZ/lztn+X0bm+XNb6c8hieQ+Z4/ynjfLnc3owwfT8f5PH+XzPGPGYub04YPp+N8r4z5njfLVcrnc3pwj6Piulcz5lcrdcrlc3qwfR8ZuuV86uVquWXO17NdfTrldK5Xy65XSuX5crXr119OuV1pl8ny65fl1plcc69uvJ9OuVfEeGuVrxHnzr3a69niPndQ4cZd5cMRGT1mP7X/AKu9ch3nG3nw6eR4enzdd1Zzs/8Aj83eznNn1eqcOcu82HXf9bR9f/V8K2R2wzmUfzX6n9L2fT93oy+Pxf3dZsniOE2Y7yvB6Ho7yd5w7yd5lr0vR3l8R5+8d5lr0PV4h4jzxZYsjcwemLNxZ5olqLI6zB6os13nniWto7YYPTFnSLPNEukWHowj0RZ0izyxLpEo9GEeqJdaS80S60ll3wj0RLvSXkpZ3xSnHpwj1Ul3pLzUl2xSnHrwe7H6vbheDDL3YZYenB9LjesPtcGIm9In0mY2+Jx59H1eHbzhmt5fyv8ALPVMH5L1Pm4Na8LPkx6+68w8r7fbnFGHtp13HHpHOza/G8z/ADfEq+3h/LH43ZOZ2DTI05tAAy0AACjrhy6juz6ezpaHmax5Zr5T5w3M049dId8ThjtTJ+pbz+kvTTHP0l3wkp12pL1YrPNSsx7Jfl4cPreJn6V85eiST3rfrfawS+L2g6t+Wa42C3/w2OdzMf5y31+54OZ1DNyInHvuYv7Me/3vG5bvK7j6Mfg9d+AB42TYEfAKAgAKNAAANIKigAAKCg0y0AoNCClVAFBCotVAAAGo81QiBQEUGgCqgAKoAIACoqLUBrQKAAgAAC6BBdAIugA0aADUGl/2n9H+z/sxTFjxdW6lTeSdX4+Gf6se15+fp+1vDHtebyfJx8fD1ZPd2F7FxwPD6l1nFE8n9bDx584xfNvn49vv9P3N8/y8l8/y898z1YTkfkfI35+Rn6snpyZ3nvn+Xly5nC+X5aZx1vTfN8uN8zy3yuN8o9GGt6rZnK+Z5rZXG2VOu81vVfLLjbLLz2yuVsqddZg9Nsvy52yvNbK52yJ11mD03yOdsjjbI52yHXSYO1sjnbI5WyMWyJ10kdLZPJm2Rxtb5Zmx12kdZsxNnObM2t8s9bkdZsniOE2Tveadbkdu8necu8z3k66SO/eTvOOzbPXSO2zbj3jfmnXSM8zBi5WGaZo3HtMesS/L8zi5OLm8O/nHrEx6TD9T3nDlYa8jFNMkfj9JYynXSR+WHTk4bcfLOO8ece/1j6ubiyIogw1WdFoZB09Rzbrf6tS/unFSzflPozptGRpEVg03pNHBnRprRo4MjWjScGRvQnBjQ3pNNcAXRo4P1Ns0udsrx2ys2yutzeaYPb4yeL8vD4h4jnc3WR7/ABSuX5eDxGoyfLFzdpH0K5Wu/wDL51cjpXKzc3bB9CuRuuV8+uVquVztejB9CuR0rkfPrkdKZXO16cK+hXI6VyPDXI6VyOdr1YV7q5HSuR4aZPl0rkc7Xr15PoVyNVyPFXI6Us417dWb2xbyb7zyUs6d5wzfR1ZvRFnw+t8Tuz+UYY/MvP50R7T9X1ostq1yY5reImkxqYljHPlPP8HV52i4Z/P4v7V+Q2ne069Q49uHyZxz+pPnWfrDx2l6+yv5bv8AHy0bLq2fMd+8nece8neRz9Lv3jvOOzY3I7xZuJefbUSy1I9Hebizz7biUdZHpizcS88S1FvMd8I9ES6RLzxLpEo6yPREtxLzxLpFh6MI9NJdqWeWLOlJTjvhHrpLvS3o8kWd6ScejCPZSXbFLx0s9GKWePTg+his92Gz5eKz2Y7ejPHbB9XDkfR4+bT4ePI9mHL7J6HWP4V9oXn2565//V3/AJPz77fbjJ4vbLrdvry7/u8nxH19f8sfj9//AFL/AHUQacV9xF2A0yINDLQMtAARMx6TMfdIKEzM+szP3yVBRRFQAAfU7LfkEdXx36rh/KOPjibRhmdRkt7RPx7z9z+hdvOH0Hm9iP8AK3EwcbhdQw5ccVrgxxjjJEzqaaj6R5/g/lHnE7iZifh1zcjkZ6Urnz5ctKfqxa24j7nPZjc7OXnHbVsxwl7O9c1SqujiA0oAAANCgAAogAoNVNDQCoAoKKAQRQUAFBtirQiiKCCjQoAoAqAAoBoCIaBUAFAFrHuCLpQD0BF4Ki7EEAAKj6XZ/pl+r9Tx8bHOqfr5cn9mvvK86xszmEuVfe7B9nI6jnjn86m+Dht+bjn/ADto/lH7/wBr+m5Mry4KYuLgx4OPWK4sdYpWse0OeTL8vRhOPyfleRl5Ofb8fh0yZXnvlcb5Xnvlb6444PRfK898rjfI4XyD0YYO9srnfI898jjfJ8svRMHotkcrZXC2SXO2QdZi72yudsrhNnObI6TB3tkYtkcZsxbIvXSR6LZGPEee2RJyfLPW5g7zZmbOPeZ8ROtzB0tkTvOU2Y7yddJHXvJ3nPvJ3meukjp3me85bNq1I695O857Ns9bjp3jbn3jvI1HTZty7xtl0kde8nec9m0dY483BXkYpifK8fqz9H5+9Zx3mt41MesP0lpfP6px+/XxaR+fWPP5hm/u1cOzr5QDDilgEGQAN69G65J9/NgJeDpW1Zj1197fdedazMekrNn7rx20zpmuSffzXxY94lv1xni6NNeJT5j8E79P7cL2CaNNbp/pKrun+kj9p7DGjut9+n9uE8XHH1n8D1QNLEOds9f6tZ/Fic9vbUfdDF2Yw5XfusXyUx+to39Iee1pn1mZ/FGbt/Y4+vbIxbI5TZztkLXKR6PEZ8R5+8d5i10kerxFrk08nea7zPXWR6q5G65Hj7zcWZtdY9lcjVcjx1yNxZztd8HtrkdK5HiizpXIz12xe+mR1rkfPizrFktejCvfTI61yPDSzrSznXq117a5HelnipZ1pZzr2a8ntrkdot5PDFnalnKvfrzeqLO1JeSLOtJc7Hu1bHLq/F/KuFMRH6XH51/wfj+8/dxL8j17i/k/Om0R+jy/nx9/v/8AXy6ar+H5v/EnhTOTyMP7X/d4tm3Lfybd34/0OsSbc4lduayOkWbizhEukS06SO8WWLOW9LtluR3izpEuES6RI7YPREtxZwiXSJXjtI7xLpEuES3EnHXF6KS70l5aS7Uk49Eemku9JeOJeiknHbB6qS70nTx0s9FJZ474vbSz0UyPDSztTInHaV9KmR6cOTd6R8w+VTI635EYMOTNM+WOs3/ZGzjWV5j1/Fev5vH651HN/pOTlmP+KXhSJm0d6fWfOfxV9LH+V+R2XudoArIAjIqAKbRQGmQGgAAFBUAURQAAFqiqDTLQAAAAKA0C1RRABRoKq0IC1AAUFRVAAB143GzcrkY8HGxZMufJPcrTHWb2tP0iI9WKxudamfiH+i/s77O8Lsb0zHm5eOmTrWeu82SfPwYn/N1+nzPvPxDprxud5Hk8nyp4+Pfmv5x0n7HO1HM48ZuZThdMxz5xHLzfnT/u1idfjpepfZD13iYptg53SeZMf1cea1J/5qxH739U6t2lm0zq3735zN12bX/Wl6fs4z5eLR5W/Ze3j+K9T6Vzuk8nwOpcbJxsvtFo8p+6Y8p/B439o6lm4/VuJfic7HGbFPpv1pP1ifaX8n6103J0rqGTj3mbY/XHk1rv0+rls1ej4fWwts93gVFc2gAQAABpYpUAABUA1tQAUABoQVGVFRRANC8E0/qXZLpP+SOlx4kR+U5v0mWfp9I/B+O7GdNjm9V8bNXfH42rTv3t7R/P8H9EyZXXXHxPqnkd/wCVj/5dL5Xnvlc75Hnvldevk4YO18jz3yON8jjfIy744Ot8jlfJtxvZymw74YOs2cps53t5uVsi9dZg63t5uc2cps5zZl2mDrbIxbI5TZzmyNzB37zE2cJsk2G5g6zZnvOM2TvI6SO/eg7zh3k7x1rjt3ktLlstKNSOm2duWzbLUjptNsbTadbkdNm3PZtOtSOm2due2ts9b46bXvOWzvI3HTZtz2uzreLezbGzaO+L4/OweDm/Nj9HPnH+DzvucvDGbDNff1j73w9fX1YcNmPKAI5poVAZaGUaEVAAGRBUAZasygAICKjIIoDvNmJs5zZjvNWufHbvHecO8d5i1uO+17zz97zb7yWtx2izcWeeJbiWLXSO0WdIs80S3Es9d49MWdIs80WaizLrHrpZ1izxxZ0iyO2Fe6lnWlnipZ1pZl6MK99MjrSzxRZ1pZmvVhm99LOtLPFSztSzPHrw2PZSzvSXipZ6KWPQ9WvY9VJePr3H/Kul37kbyYZ8Sv8AP9z0Ul3x/uJrb383actV/L8BvY7c/B+SczLg9sdpiPu9v3acNtv5/nruGdlb2bYWJRJG6txLnVao3MHWJbq5RLUSrUjtV0iXGkt1OOkjvEukS4RPm6RJx3kdYnzdIlxiXSJOOuEeiJdYl54l0iV47R6aS7Ul5Ys6UscdI9dJdYs8tLOsWOO2FeuLOtMjxRZ1pY9DtK9tLPndruX+TdmubO/PJXwo++/l/Db0xL8n9oXL/RcPhxPrM5bR+6P5tY4e7l5W37em1+KAep+WABoAAAAAGSqoAu2mRRoAAAAAFAAAUVpmrQAAAKAm1RoWqgADSioo0iKKCCgAAANKPv8AYTDTJ2p4U54icWG05piffuxuP36f0nq/X7Wtf9JuZfyns7yfyXqtL/28dqftj/0fT5vUfz583q1Z+jF4N+n7mfX3+X1abT6vH+XTM+r85PLm0+r0cbLMyv3Ou2vRMH6jicibTHm8nbni+J0bicvXnizeHv8A243/AOCTp3nMPZ2+yRh7McPDP6+fkd+I+KRPn+28Otn6La7y8fzsB5GgaZEAaqKVVBQAUZarGyIaEPZABRFaUBrTIyaaGuIy0AB6RsfS7PcT8s6rgrMbx0nxLfdH/wBQsY2ZzDG5V+47O8P/ACd0nFjvGs+T9Jl++fb8IezJlTJkebJkdY/L527M7lfy1fK898jN7OF8it4YN3yON8jN7OE2R3mDpbI5zZzmznNkdpg3bI5zZibOd7HXSRubMTZzmznNh1kde8zNnObMTZG+Ok2Y25zZnvI3I6zZO84zZNstyOveO85bO8dXjr3/AJLT8uXeO8jXHSbJ3nPvM95lZHbvHecdm061HbZtz2bTrbps38ufeXaLG9rtz2bG46bNue12y6R021Vz2sSnXWOm3yupYvD5Hej0yef4vqOPMxeLxrxH68ecJ1rOdj4wCvIIogjLQDKWUQQAABkEVLIMgAIoyIiiDlaWS0s7RlTabhncMtOm2tue12ix0iXSrlEtRLNdJXSJbiXNWHWV0iXSJcm4lHWV2iW4lwiXSJHeV6Il2pZ5Yl0pKOsr1xZ1pZ5Yl2pLPHbDN66Wd6WeOku1Ja49GGx7KWd6S8dJejFLUwejDY9mKXrxS8OKXrxOkwdsNj8/2sw93lYs/wDpK9yfvj/0n9z4D9X2qrF+n0mY865Inf7YflKuWycr839Q1+jfb+7S1Qqy8PGm2Gk401Vtiuvq2rcjcS6VcaukSvHSOkS6Vc6N1XjpHSJdIlyiWqrx1jvEukS4RLpEnHSV3iXSJeeJdIlrjpK9NLO0S8kS6xY9LpK9ES7RZ5Yl0iy8dZXspL+a9quV+W9e5N6TvHjnwq/dHl/Hb9r1nnfkHSuRnrP6SI7uP/anyj/H8H80r97WEfM+pbeya43UT0G3yFEAUAaBFAAAD2BkVAGzbIo0AgAKKIoACi19WmFBoABUUEWqLVoUBUGqstAqKjQtQBRQEAFBplpRa2mt4tE6mJ3DeTNbJO3NnXmpx6MP6z6fG9YfLw5NesfvemnM8P0xRM/MumuyfJY/V9Kmtf0mTJGPHXzta3pEPgdqesT1nqXi03HGxVjFgrP9mPefmZ3Lw8nl5+RHdyZP0f8AZjyh5XXZu7PTPhmY896AOLQNMgNVBUAADWxaqKgAACgp6NIaaABloUAAH63sZg8Pi5+TMeeS3hx90f8A7vyT950rH+S9M4+GfKaV3P3z5y1jPd4fPz5r9P7vbkyPPfIl8kT7uF7NvjTBb5HKbJNnG8jvhGr2cZsk2cr2+UdpGps5zZm1vlibDpI3NnObMWli0o6yNWlztLNpZtI6yLNmLSzNmJsjcjc2ZmzntNstyOneTvOezaLx02bc9m2Tjps257Niunf+Wds7Z2jTttnbOzaK6bO857No06bhdue4Xfyyrps2zWfk2NxppiJXaNxuJbiWKrVHWOlW6ubdUdY+Ly8fhcnJWPTe4+5yfQ6vj88eT/cl89qPHsnKAIylmWmRkARpLCoAAyAAMDVmUABkEX2SyD//2Q==)

What volatility actually means (short, useful definition)

Wow. Volatility is how often and how big wins are relative to losses. Low volatility = frequent small wins. Medium = balanced. High = rare big wins mixed with long dry spells. RTP (return to player) and volatility are related but not the same: RTP is a long-run percentage; volatility is the amplitude and timing of wins.

Think of RTP as the destination and volatility as the road you take. Two 96% RTP slots can feel completely different because one gives you steady $1 wins while the other waits and then pays $1,000.

Quick math you can use at the table

Hold on—don’t panic, this is simple. Use three numbers: bankroll (B), average bet (b), and hit frequency (f) — the fraction of spins that produce a cash return above your stake.

  • Expected loss per spin = b × (1 − RTP).
  • Estimated spins until bankroll gone ≈ B ÷ (b × (1 − RTP)).
  • But if volatility is high, your actual spins to ruin may be much shorter because of variance; use conservative planning: assume 50–80% of the theoretical spins for high-volatility games.

Example: C$200 bankroll, C$1 bet, RTP 96% → expected loss per spin = C$0.04, theoretical spins ≈ 5,000. If volatility is high, assume 2,500–4,000 real spins before big swings force a stop.

How volatility affects three common player goals

Here’s the thing. Your goal determines which volatility you should choose:

  • Preserve playtime / entertainment: low volatility — smaller swings, more hands/spins per dollar.
  • Seek a big hit: high volatility — accept long stretches of losing spins for a chance at large payouts.
  • Bonus clearing: medium-to-low volatility. High volatility can blow through bonus WR quickly if you hit big, but can also leave you unable to meet playthrough within time limits.

Mini-case 1 — Low volatility in practice

Short story: I used a C$100 bankroll on a low-volatility slot with C$0.50 spins while testing a 50-spin session strategy.

I placed 200 spins across multiple sessions and saw many small wins (C$0.20–C$2). The bankroll lasted longer than expected; I ended with C$85 after 400 spins. No big win, but a fun stretch. If your goal is value-per-hour rather than chasing jackpots, this is the lane.

Mini-case 2 — High volatility in practice

Hold on—this one stung. Same C$100 bankroll, C$1 spins on a high-volatility progressive-style slot.

I hit a dead run of 350 spins with almost nothing and stopped after losing C$70. One week later I tried again with a C$150 bankroll and hit a bonus worth C$1,250 on spin 540. High risk, high reward. Be honest: this approach can bankrupt casual budgets fast.

Comparison table — Pick your tool by goal

Goal Volatility Typical Bet Strategy Expected Experience
Long sessions / entertainment Low Smaller bets, spread across many spins Frequent small wins, slower bankroll depletion
Jackpot hunting High Larger bets, accept dry runs Rare big wins, high variance, possible big swings
Bonus clearing Low–Medium Moderate bets that meet wagering rules Better chance to clear WR without depleting bankroll

Choosing games and tools — practical checklist

  • Check game RTP and published volatility (if available).
  • Set session loss and win limits before you start.
  • Pre-verify KYC to avoid withdrawal friction after a big win.
  • Adjust bet size using the 1% rule: don’t risk more than 1%–2% of bankroll on a single spin for high-volatility sessions.
  • Use demo mode to feel the hit frequency before wagering real money (progressives often don’t have demo).

Where to learn more and run quick checks

If you want a quick way to try a game’s feel without signing up to multiple casinos, look for licensed sites that clearly display RTP, volatility notes, and demo modes. One place that keeps a clear game library and RTP displays by provider is jackpot-ca.com, which helps you compare titles and spot whether a slot looks built for long sessions or jackpot chases.

Common mistakes and how to avoid them

  • Chasing a short-lived “hot streak” (gambler’s fallacy). Fix: stick to pre-set stop-loss and cool-off rules.
  • Mismatching bankroll and volatility — e.g., using a small bankroll on high-volatility progressives. Fix: increase bankroll or reduce bet size; aim for 200–500 base bets for high-volatility experiments.
  • Ignoring wagering requirements when using bonuses. Fix: calculate turnover needed (WR × (Deposit + Bonus)) and choose low-volatility games to increase odds of meeting WR within time limits.
  • Bets too large relative to bankroll. Fix: use the 1%–2% per-spin sizing rule for sustainability.

Mini-FAQ

How is volatility measured?

Short answer: providers use internal hit frequency and prize distribution models; some third parties publish classifications (low/medium/high). Look at paytable hit sizes and bonus frequency to infer volatility.

Does higher RTP mean lower volatility?

No. RTP is an average return; a 97% RTP game can be highly volatile (rare big wins) or low volatility (steady small wins). Check both metrics.

Can I change volatility mid-session?

Not directly, but you can switch games or adjust bet size. If you feel a session is tilting you, pause and switch to a low-volatility activity or stop for the day.

Practical tip: a simple bankroll simulation you can run at home

Here’s a fast method. Pick your bankroll B, base bet b, and RTP. Run 1,000 simulated spins in a spreadsheet by subtracting b × (1 − RTP) as the expected loss per spin, but add random “hit” events at your chosen frequency and payout multiples (based on observed paytable patterns). Do this 10–20 times to see a range of outcomes. You’ll quickly learn how often variance can wipe out conservative estimates.

Responsible play and Canadian regulatory notes

To be clear: gambling should be for entertainment only. You must be 18+ (Ontario and some provinces require 19+) to play online in Canada. Know the local rules, complete KYC early, and use the platform’s deposit limits and self-exclusion tools if needed. If gambling stops being fun, contact local resources such as the Centre for Addiction and Mental Health (CAMH) or 1-800-GAMBLER for support.

18+ only. Set deposit and session limits, verify identity before big withdrawals, and never chase losses. If you need help, reach out to local support services.

Sources

  • https://www.mga.org.mt
  • https://www.ecogra.org
  • https://www.igamingontario.ca

About the Author

Mia Morin, iGaming expert. Mia has tested hundreds of slots and live tables across Canadian-regulated platforms and writes practical guides to help beginners manage variance and play responsibly.

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