Table 2.

Power-law indices (α) for the pulse energy distributions presented in Fig. 6. The power-law regime is obeyed for pulse energies ≳2 Jy |$\mu$|s, below which the distribution is flattened. The IGP distribution is well-described by a single power law, while the MGP and all-GP distributions are better-described by a broken power law, with indices listed here as ‘low’ and ‘high’.

Data setPulse energy (Jy |$\mu$|s)α
IGP≳2−3.99 ± 0.04
MGPlow∼2–7−3.26 ± 0.03
MGPhigh≳7−1.81 ± 0.06
GPlow∼2–7−3.48 ± 0.04
GPhigh≳7−2.10 ± 0.09
Data setPulse energy (Jy |$\mu$|s)α
IGP≳2−3.99 ± 0.04
MGPlow∼2–7−3.26 ± 0.03
MGPhigh≳7−1.81 ± 0.06
GPlow∼2–7−3.48 ± 0.04
GPhigh≳7−2.10 ± 0.09
Table 2.

Power-law indices (α) for the pulse energy distributions presented in Fig. 6. The power-law regime is obeyed for pulse energies ≳2 Jy |$\mu$|s, below which the distribution is flattened. The IGP distribution is well-described by a single power law, while the MGP and all-GP distributions are better-described by a broken power law, with indices listed here as ‘low’ and ‘high’.

Data setPulse energy (Jy |$\mu$|s)α
IGP≳2−3.99 ± 0.04
MGPlow∼2–7−3.26 ± 0.03
MGPhigh≳7−1.81 ± 0.06
GPlow∼2–7−3.48 ± 0.04
GPhigh≳7−2.10 ± 0.09
Data setPulse energy (Jy |$\mu$|s)α
IGP≳2−3.99 ± 0.04
MGPlow∼2–7−3.26 ± 0.03
MGPhigh≳7−1.81 ± 0.06
GPlow∼2–7−3.48 ± 0.04
GPhigh≳7−2.10 ± 0.09
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