| $m$ | $d$ | $\varepsilon$ | $\hphantom{1}N\left(\varepsilon\right)\hphantom{1}$ | $h$ | イ デ ヤ ル |
| $\hphantom{1}2$ | $\hphantom{1}2^3$ | $\hphantom{1}1+\sqrt{2}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $\hphantom{1}3$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp3$ | $\hphantom{1}2+\sqrt{3}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $\hphantom{1}5$ | $\hphantom{1}5$ | $\hphantom{1}\dfrac{1+\sqrt{5}}{2}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $\hphantom{1}6$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp3$ | $\hphantom{1}5+2\sqrt{6}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $\hphantom{1}7$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp7$ | $\hphantom{1}8+3\sqrt{7}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $10$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp5$ | $\hphantom{1}3+\sqrt{10}$ | ― | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{10}\right]$ |
| $11$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp11$ | $\hphantom{1}10+3\sqrt{11}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $13$ | $\hphantom{1}13$ | $\hphantom{1}\dfrac{3+\sqrt{13}}{2}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $14$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp7$ | $\hphantom{1}15+4\sqrt{14}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $15$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp5$ | $\hphantom{1}4+\sqrt{15}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ 1+\sqrt{15}\right]$ |
| $17$ | $\hphantom{1}17$ | $\hphantom{1}4+\sqrt{17}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $19$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp19$ | $\hphantom{1}170+39\sqrt{19}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $21$ | $\hphantom{1}3\hspace{0.7mm}\cdotp7$ | $\hphantom{1}\dfrac{5+\sqrt{21}}{2}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $22$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp11$ | $\hphantom{1}197+42\sqrt{22}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $23$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp23$ | $\hphantom{1}24+5\sqrt{23}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $26$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp13$ | $\hphantom{1}5+\sqrt{26}$ | ― | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{26}\right]$ |
| $29$ | $\hphantom{1}29$ | $\hphantom{1}\dfrac{5+\sqrt{29}}{2}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $30$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp5$ | $\hphantom{1}11+2\sqrt{30}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{30}\right]$ |
| $31$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp31$ | $\hphantom{1}1520+273\sqrt{31}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $33$ | $\hphantom{1}3\hspace{0.7mm}\cdotp11$ | $\hphantom{1}23+4\sqrt{33}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $34$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp17$ | $\hphantom{1}35+6\sqrt{34}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[3,\ 1+\sqrt{34}\right]$ |
| $35$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp5\hspace{0.7mm}\cdotp7$ | $\hphantom{1}6+\sqrt{35}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ 1+\sqrt{35}\right]$ |
| $m$ | $d$ | $\varepsilon$ | $\hphantom{1}N\left(\varepsilon\right)\hphantom{1}$ | $h$ | イ デ ヤ ル |
| $37$ | $\hphantom{1}37$ | $\hphantom{1}6+\sqrt{37}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $38$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp19$ | $\hphantom{1}37+6\sqrt{38}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $39$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp13$ | $\hphantom{1}25+4\sqrt{39}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ 1+\sqrt{39}\right]$ |
| $41$ | $\hphantom{1}41$ | $\hphantom{1}32+5\sqrt{41}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $42$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp7$ | $\hphantom{1}13+2\sqrt{42}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{42}\right]$ |
| $43$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp43$ | $\hphantom{1}3482+531\sqrt{43}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $46$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp23$ | $\hphantom{1}24335+3588\sqrt{46}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $47$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp47$ | $\hphantom{1}48+7\sqrt{47}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $51$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp17$ | $\hphantom{1}50+7\sqrt{51}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[3,\ \sqrt{51}\right]$ |
| $53$ | $\hphantom{1}53$ | $\hphantom{1}\dfrac{7+\sqrt{53}}{2}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $55$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp5\hspace{0.7mm}\cdotp11$ | $\hphantom{1}89+12\sqrt{55}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ 1+\sqrt{55}\right]$ |
| $57$ | $\hphantom{1}3\hspace{0.7mm}\cdotp19$ | $\hphantom{1}151+20\sqrt{57}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $58$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp29$ | $\hphantom{1}99+13\sqrt{58}$ | ― | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{58}\right]$ |
| $59$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp59$ | $\hphantom{1}530+69\sqrt{59}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $61$ | $\hphantom{1}61$ | $\hphantom{1}\dfrac{39+5\sqrt{61}}{2}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $62$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp31$ | $\hphantom{1}63+8\sqrt{62}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $65$ | $\hphantom{1}5\hspace{0.7mm}\cdotp13$ | $\hphantom{1}8+\sqrt{65}$ | ― | $\hphantom{111}2\hphantom{11}$ | $\left[5,\ \sqrt{65}\right]$ |
| $66$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp11$ | $\hphantom{1}65+8\sqrt{66}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[3,\ \sqrt{66}\right]$ |
| $67$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp67$ | $\hphantom{1}48842+5967\sqrt{67}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $69$ | $\hphantom{1}3\hspace{0.7mm}\cdotp23$ | $\hphantom{1}\dfrac{25+3\sqrt{69}}{2}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $70$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp5\hspace{0.7mm}\cdotp7$ | $\hphantom{1}251+30\sqrt{70}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{70}\right]$ |
| $71$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp71$ | $\hphantom{1}3480+413\sqrt{71}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $73$ | $\hphantom{1}73$ | $\hphantom{1}1068+125\sqrt{73}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $74$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp37$ | $\hphantom{1}43+5\sqrt{74}$ | ― | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{74}\right]$ |
| $77$ | $\hphantom{1}7\hspace{0.7mm}\cdotp11$ | $\hphantom{1}\dfrac{9+\sqrt{77}}{2}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $78$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp13$ | $\hphantom{1}53+6\sqrt{78}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ \sqrt{78}\right]$ |
| $79$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp79$ | $\hphantom{1}80+9\sqrt{79}$ | | $\hphantom{111}3\hphantom{11}$ | $\left[3,\ \pm1+\sqrt{79}\right]$ |
| $m$ | $d$ | $\varepsilon$ | $\hphantom{1}N\left(\varepsilon\right)\hphantom{1}$ | $h$ | イ デ ヤ ル |
| $82$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp41$ | $\hphantom{1}9+\sqrt{82}$ | ― | $\hphantom{111}4\hphantom{11}$ | $\left[3,\ \pm1+\sqrt{82}\right],\left[2,\ \sqrt{82}\right]$ |
| $83$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp83$ | $\hphantom{1}82+9\sqrt{83}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $85$ | $\hphantom{1}5\hspace{0.7mm}\cdotp17$ | $\hphantom{1}\dfrac{9+\sqrt{85}}{2}$ | ― | $\hphantom{111}2\hphantom{11}$ | $\left[5,\ \sqrt{85}\right]$ |
| $86$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp43$ | $\hphantom{1}10405+1122\sqrt{86}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $87$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp3\hspace{0.7mm}\cdotp29$ | $\hphantom{1}28+3\sqrt{87}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ 1+\sqrt{87}\right]$ |
| $89$ | $\hphantom{1}89$ | $\hphantom{1}500+53\sqrt{89}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
| $91$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp7\hspace{0.7mm}\cdotp13$ | $\hphantom{1}1574+165\sqrt{91}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ 1+\sqrt{91}\right]$ |
| $93$ | $\hphantom{1}3\hspace{0.7mm}\cdotp31$ | $\hphantom{1}\dfrac{29+3\sqrt{93}}{2}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $94$ | $\hphantom{1}2^3\hspace{0.7mm}\cdotp47$ | $\hphantom{1}2143295+221064\sqrt{94}$ | | $\hphantom{111}1\hphantom{11}$ | |
| $95$ | $\hphantom{1}2^2\hspace{0.7mm}\cdotp5\hspace{0.7mm}\cdotp19$ | $\hphantom{1}39+4\sqrt{95}$ | | $\hphantom{111}2\hphantom{11}$ | $\left[2,\ 1+\sqrt{95}\right]$ |
| $97$ | $\hphantom{1}97$ | $\hphantom{1}5604+569\sqrt{97}$ | ― | $\hphantom{111}1\hphantom{11}$ | |
