Thanks Ian. Thank you Gerrit.
I've found the problem. My modified code on 2.6.20 was going
to "dccp_tfrc_lib". But all the time, I was only reloading my newly
compiled "dccp_ccid3.ko". And also, I had to kill klogd and start it
as "klogd -x -f - -n -c 8" to capture the outputs to my preferred log file.
"echo 8 > /proc/sys/kernel/printk" was another trick, which I'm not sure, was
really necessary.
I've implemented a new function to comfortably print my debug lines from
loss_interval.h (attached: my_printk.c)
But, Now that I can log my loss interval samples ( s[0],s[1]... in my log
file), I can see, for a 1 min experiment, my P is gradually
decreasing/increasing. But for those instances my s[0] and w_tot are not
changing, which naturally brings the question, what's causing P to change
then ?
I'm calling "my_printk" directly after "i_mean"
and "hcrx->ccid3hcrx_p=1000000/i_mean" is calculated
in "ccid3_hc_rx_packet_recv" function. So, if "P" is changing there, "s[0]"
or "w_tot" must change. Or is this function inappropriate to track changes
in "P" and s[0].
I'm attaching my logged outputs for you to take a look.
Kind Regards,
-babil.
On Wed, 5 Mar 2008 12:35:19 am Gerrit Renker wrote:
> | Could anyone please tell me how to grab "dccp_pr_debug" outputs ?? I'm
> | using kernel 2.6.20.
>
> You need to enable debugging output (both in the kernel, options _
> CONFIG_IP_DCCP_DEBUG, CONFIG_IP_DCCP_CCID2_DEBUG,
> CONFIG_IP_DCCP_CCID3_DEBUG) and as module parameters:
> http://www.linux-foundation.org/en/Net:DCCP_Testing#Enabling_debugging_outp
>ut
>
> | I needed to print the loss-interval array (li_entry->dccplih_interval)
> | for which I modified the probe.c. But, it wont print anything
> | inside "list_for_each_entry_safe(li_entry, li_next, list, dccplih_node)".
> |
> | I'm attaching my modified probe.c. My modifications are marked with
> | "babil". If it cant work, if anyone could please tell me how to grab
> | "dccp_pr_debug" outputs, that would have been a great help.
>
> The code you are using is older hand has some problems. You can get a a
> more up-to-date version from
> git://git.kernel.org/pub/scm/linux/kernel/git/davem/net-2.6.25
>
> Using the test tree is encouraged for all testing:
>
> http://www.linux-foundation.org/en/Net:DCCP_Testing#Experimental_DCCP_sourc
>e_tree
>
> Secondly, the code tries to print RX socket variables in a kprobe which
> is tied to events triggered by the TX socket (sendmsg). You can simply
> use printk for output.
>
> | I've also tried putting printk's in loss_interval.c, but failed catch any
> | output.
>
> There will only be output if actual loss occurs. You need to have loss
> events, see
> http://www.linux-foundation.org/en/Net:DCCP_Testing#Testbed_setup_for_DCCP
>
> | Kind Regards,
> | -Golam Sarwar (babil)
> |
> | /*
> | * dccp_probe - Observe the DCCP flow with kprobes.
> | *
> | * The idea for this came from Werner Almesberger's umlsim
> | * Copyright (C) 2004, Stephen Hemminger <shemminger@xxxxxxxx>
> | *
> | * Modified for DCCP from Stephen Hemminger's code
> | * Copyright (C) 2006, Ian McDonald <ian.mcdonald@xxxxxxxxxxx>
> | *
> | * This program is free software; you can redistribute it and/or modify
> | * it under the terms of the GNU General Public License as published by
> | * the Free Software Foundation; either version 2 of the License, or
> | * (at your option) any later version.
> | *
> | * This program is distributed in the hope that it will be useful,
> | * but WITHOUT ANY WARRANTY; without even the implied warranty of
> | * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
> | * GNU General Public License for more details.
> | *
> | * You should have received a copy of the GNU General Public License
> | * along with this program; if not, write to the Free Software
> | * Foundation, Inc., 675 Mass Ave, Cambridge, MA 02139, USA.
> | */
> |
> | #include <linux/kernel.h>
> | #include <linux/kprobes.h>
> | #include <linux/socket.h>
> | #include <linux/dccp.h>
> | #include <linux/proc_fs.h>
> | #include <linux/module.h>
> | #include <linux/kfifo.h>
> | #include <linux/vmalloc.h>
> |
> | #include "dccp.h"
> | #include "ccid.h"
> | #include "ccids/ccid3.h"
> |
> |
> | //babil
> | static const char *ccid3_tx_state_name(enum ccid3_hc_tx_states state)
> | {
> | static char *ccid3_state_names[] = {
> | [TFRC_SSTATE_NO_SENT] = "1",
> | [TFRC_SSTATE_NO_FBACK] = "2",
> | [TFRC_SSTATE_FBACK] = "3",
> | [TFRC_SSTATE_TERM] = "4",
> | };
> |
> | return ccid3_state_names[state];
> | }
> | //---
> |
> |
> | //babil - copied from loss_interval.h
> | struct dccp_li_hist_entry {
> | struct list_head dccplih_node;
> | u64 dccplih_seqno:48,
> | dccplih_win_count:4;
> | u32 dccplih_interval;
> | u32 dccplih_loss_size;
> | };
> |
> | //---
> |
> |
> |
> |
> |
> | static int port;
> |
> | static int bufsize = 64 * 1024;
> |
> | static const char procname[] = "dccpprobe";
> |
> | struct {
> | struct kfifo *fifo;
> | spinlock_t lock;
> | wait_queue_head_t wait;
> | struct timeval tstart;
> | } dccpw;
> |
> | static void printl(const char *fmt, ...)
> | {
> | va_list args;
> | int len;
> | struct timeval now;
> | char tbuf[256];
> |
> | va_start(args, fmt);
> | do_gettimeofday(&now);
> |
> | now.tv_sec -= dccpw.tstart.tv_sec;
> | now.tv_usec -= dccpw.tstart.tv_usec;
> | if (now.tv_usec < 0) {
> | --now.tv_sec;
> | now.tv_usec += 1000000;
> | }
> |
> | len = sprintf(tbuf, "%lu.%06lu ",
> | (unsigned long) now.tv_sec,
> | (unsigned long) now.tv_usec);
> | len += vscnprintf(tbuf+len, sizeof(tbuf)-len, fmt, args);
> | va_end(args);
> |
> | kfifo_put(dccpw.fifo, tbuf, len);
> | wake_up(&dccpw.wait);
> | }
> |
> | static int jdccp_sendmsg(struct kiocb *iocb, struct sock *sk,struct
> | msghdr *msg, size_t size) {
> | const struct dccp_minisock *dmsk = dccp_msk(sk);
> | const struct inet_sock *inet = inet_sk(sk);
> | const struct ccid3_hc_tx_sock *hctx;
> |
> | //babil
> | const struct ccid3_hc_rx_sock *hcrx;
> | struct dccp_li_hist_entry *li_entry, *li_next;
> | struct list_head *list;
> | int i=1;
> | //---
> |
> |
> | //babil
> |
> | if (dmsk->dccpms_rx_ccid == DCCPC_CCID3)
> | {
> | hcrx = ccid3_hc_rx_sk(sk);
> | list = &hcrx->ccid3hcrx_li_hist;
> | }
> | else
> | hcrx = NULL;
> |
> |
> | if (hcrx)
> | {
> |
> | list_for_each_entry_safe(li_entry, li_next, list, dccplih_node)
> | {
> | printl("\nbabil ");
> |
> | if (li_entry->dccplih_interval != ~0U)
> | {
> | printl("s[%d]: %d* ",i,li_entry->dccplih_interval);
> | i++;
> | }
> | else
> | {
> | printl("empty loss interval");
> | }
> |
> | printl("\n");
> |
> | }
> | }
> | //---
> |
> |
> |
> |
> | if (dmsk->dccpms_tx_ccid == DCCPC_CCID3)
> | hctx = ccid3_hc_tx_sk(sk);
> | else
> | hctx = NULL;
> |
> |
> | if (port == 0 || ntohs(inet->dport) == port || ntohs(inet->sport) ==
> | port) {
> |
> | if (hctx)
> | {
> | printl("%d.%d.%d.%d:%u %d.%d.%d.%d:%u %d %d %d %d %u "
> | "%llu %llu %d %s\n",
> | NIPQUAD(inet->saddr), ntohs(inet->sport),
> | NIPQUAD(inet->daddr), ntohs(inet->dport), size,
> | hctx->ccid3hctx_s, hctx->ccid3hctx_rtt,
> | hctx->ccid3hctx_p, hctx->ccid3hctx_x_calc,
> | hctx->ccid3hctx_x_recv >> 6,
> | hctx->ccid3hctx_x >> 6, hctx->ccid3hctx_t_ipi,
> | ccid3_tx_state_name(hctx->ccid3hctx_state) ); }
> | else
> | {
> | printl("%d.%d.%d.%d:%u %d.%d.%d.%d:%u %d\n",
> | NIPQUAD(inet->saddr), ntohs(inet->sport),
> | NIPQUAD(inet->daddr), ntohs(inet->dport), size);
> | }
> |
> |
> | }
> |
> | jprobe_return();
> | return 0;
> | }
> |
> | static struct jprobe dccp_send_probe = {
> | .kp = {
> | .symbol_name = "dccp_sendmsg",
> | },
> | .entry = JPROBE_ENTRY(jdccp_sendmsg),
> | };
> |
> | static int dccpprobe_open(struct inode *inode, struct file *file)
> | {
> | kfifo_reset(dccpw.fifo);
> | do_gettimeofday(&dccpw.tstart);
> | return 0;
> | }
> |
> | static ssize_t dccpprobe_read(struct file *file, char __user *buf,
> | size_t len, loff_t *ppos)
> | {
> | int error = 0, cnt = 0;
> | unsigned char *tbuf;
> |
> | if (!buf || len < 0)
> | return -EINVAL;
> |
> | if (len == 0)
> | return 0;
> |
> | tbuf = vmalloc(len);
> | if (!tbuf)
> | return -ENOMEM;
> |
> | error = wait_event_interruptible(dccpw.wait,
> | __kfifo_len(dccpw.fifo) != 0);
> | if (error)
> | goto out_free;
> |
> | cnt = kfifo_get(dccpw.fifo, tbuf, len);
> | error = copy_to_user(buf, tbuf, cnt);
> |
> | out_free:
> | vfree(tbuf);
> |
> | return error ? error : cnt;
> | }
> |
> | static struct file_operations dccpprobe_fops = {
> | .owner = THIS_MODULE,
> | .open = dccpprobe_open,
> | .read = dccpprobe_read,
> | };
> |
> | static __init int dccpprobe_init(void)
> | {
> | int ret = -ENOMEM;
> |
> | init_waitqueue_head(&dccpw.wait);
> | spin_lock_init(&dccpw.lock);
> | dccpw.fifo = kfifo_alloc(bufsize, GFP_KERNEL, &dccpw.lock);
> | if (IS_ERR(dccpw.fifo))
> | return PTR_ERR(dccpw.fifo);
> |
> | if (!proc_net_fops_create(procname, S_IRUSR, &dccpprobe_fops))
> | goto err0;
> |
> | ret = register_jprobe(&dccp_send_probe);
> | if (ret)
> | goto err1;
> |
> | pr_info("DCCP watch registered (port=%d)\n", port);
> | return 0;
> | err1:
> | proc_net_remove(procname);
> | err0:
> | kfifo_free(dccpw.fifo);
> | return ret;
> | }
> | module_init(dccpprobe_init);
> |
> | static __exit void dccpprobe_exit(void)
> | {
> | kfifo_free(dccpw.fifo);
> | proc_net_remove(procname);
> | unregister_jprobe(&dccp_send_probe);
> |
> | }
> | module_exit(dccpprobe_exit);
> |
> | MODULE_PARM_DESC(port, "Port to match (0=all)");
> | module_param(port, int, 0);
> |
> | MODULE_PARM_DESC(bufsize, "Log buffer size (default 64k)");
> | module_param(bufsize, int, 0);
> |
> | MODULE_AUTHOR("Ian McDonald <ian.mcdonald@xxxxxxxxxxx>");
> | MODULE_DESCRIPTION("DCCP snooper");
> | MODULE_LICENSE("GPL");
1205200420.821502 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 33333
1205200420.858257 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 32258
1205200420.936190 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 32258
1205200421.53200 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 31250
1205200421.151307 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 30303
1205200421.227928 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 29411
1205200421.306234 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 28571
1205200421.384223 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 27777
1205200421.480497 s[0] 54 s[1] 0 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 216 i_tot1 216 w_tot 8 i_mean 27 P: 27027
1205200422.604512 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 30303
1205200422.645240 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 29411
1205200422.704550 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 29411
1205200422.778786 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 28571
1205200422.859967 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 28571
1205200422.953526 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 27777
1205200423.33583 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 27027
1205200423.108496 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 27027
1205200423.226642 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 26315
1205200423.304689 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 25641
1205200423.386886 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 25641
1205200423.654858 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 25000
1205200423.732740 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 24390
1205200423.809647 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 24390
1205200423.924803 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 23809
1205200424.26045 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 23255
1205200424.83668 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 23255
1205200424.177678 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 22727
1205200424.273634 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 22222
1205200424.338517 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 22222
1205200424.606927 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 21739
1205200424.857189 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 21276
1205200424.954908 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 21276
1205200425.13816 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 20833
1205200425.111744 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 20408
1205200425.208193 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 20408
1205200425.272115 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 20000
1205200425.498958 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 19607
1205200425.712008 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 19607
1205200425.810005 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 19230
1205200425.869637 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 18867
1205200425.962321 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 18867
1205200426.60840 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 18518
1205200426.141969 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 18181
1205200426.218223 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 18181
1205200426.334241 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 17857
1205200426.412073 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 17543
1205200426.491809 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 17543
1205200426.566977 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 17241
1205200426.661940 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 16949
1205200426.761057 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 16949
1205200426.824135 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 16666
1205200426.917051 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 16393
1205200427.33995 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 16393
1205200427.93951 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 16129
1205200427.185985 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 15873
1205200427.267973 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 15873
1205200427.363037 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 15625
1205200427.446645 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 15384
1205200427.517172 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 15384
1205200427.614051 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 15151
1205200427.712252 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14925
1205200427.770047 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14925
1205200427.888832 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14705
1205200427.963160 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14492
1205200428.43564 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14492
1205200428.141119 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14285
1205200428.219140 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14084
1205200428.311167 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 14084
1205200428.391345 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 13888
1205200428.470267 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 13698
1205200428.583291 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 13698
1205200428.683061 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 13513
1205200428.743306 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 13333
1205200428.837396 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 13333
1205200428.917408 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 13157
1205200428.999385 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12987
1205200429.91427 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12987
1205200429.166498 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12820
1205200429.265437 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12658
1205200429.362427 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12658
1205200429.443306 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12500
1205200429.538298 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12345
1205200429.619396 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12345
1205200429.694319 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12195
1205200429.788512 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12048
1205200429.867324 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 12048
1205200429.946325 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11904
1205200430.62556 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11764
1205200430.140465 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11764
1205200430.216035 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11627
1205200430.313789 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11494
1205200430.392007 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11494
1205200430.486701 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11363
1205200430.566530 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11235
1205200430.646478 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11235
1205200430.761450 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 11111
1205200430.816546 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10989
1205200430.915507 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10989
1205200431.14583 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10869
1205200431.93508 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10752
1205200431.176626 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10752
1205200431.268652 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10638
1205200431.345596 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10526
1205200431.440672 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10526
1205200431.499761 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10416
1205200431.616639 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10309
1205200431.713711 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10309
1205200431.805000 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10204
1205200431.885690 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10101
1205200431.957723 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10101
1205200432.10233 s[0] 22 s[1] 54 s[2] 0 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 304 i_tot1 304 w_tot 12 i_mean 25 P: 10000
1205200432.734874 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12500
1205200432.784817 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12345
1205200432.822036 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12345
1205200432.860726 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12345
1205200432.938674 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12195
1205200433.15669 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12195
1205200433.73826 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12048
1205200433.149757 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 12048
1205200433.216893 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11904
1205200433.276865 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11904
1205200433.349189 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11764
1205200433.402772 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11764
1205200433.470430 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11627
1205200433.547934 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11627
1205200433.607007 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11494
1205200433.668029 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11494
1205200433.754128 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11363
1205200433.792845 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11363
1205200433.869917 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11235
1205200433.948345 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11235
1205200434.6080 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11111
1205200434.82009 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 11111
1205200434.133154 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10989
1205200434.210369 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10989
1205200434.283467 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10869
1205200434.335053 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10869
1205200434.406077 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10752
1205200434.461209 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10752
1205200434.536976 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10638
1205200434.598635 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10638
1205200434.663993 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10526
1205200434.724021 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10526
1205200434.801771 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10416
1205200434.880736 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10416
1205200434.937202 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10309
1205200434.997633 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10309
1205200435.63150 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10204
1205200435.140266 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10204
1205200435.190783 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10101
1205200435.266051 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10101
1205200435.336079 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10000
1205200435.392218 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 10000
1205200435.473098 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9900
1205200435.529143 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9900
1205200435.600228 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9803
1205200435.655300 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9803
1205200435.732169 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9708
1205200435.808377 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9708
1205200435.868396 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9615
1205200435.927268 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9615
1205200435.994276 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9523
1205200436.75570 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9523
1205200436.124055 s[0] 226 s[1] 22 s[2] 54 s[3] 0 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1208 i_tot1 1208 w_tot 16 i_mean 75 P: 9433
1205200437.365740 s[0] 124 s[1] 226 s[2] 22 s[3] 54 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1650 i_tot1 1704 w_tot 19 i_mean 89 P: 10989
1205200437.388483 s[0] 124 s[1] 226 s[2] 22 s[3] 54 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1650 i_tot1 1704 w_tot 19 i_mean 89 P: 10989
1205200437.395303 s[0] 124 s[1] 226 s[2] 22 s[3] 54 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1650 i_tot1 1704 w_tot 19 i_mean 89 P: 10869
1205200437.769384 s[0] 124 s[1] 226 s[2] 22 s[3] 54 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1650 i_tot1 1704 w_tot 19 i_mean 89 P: 10638
1205200438.129482 s[0] 124 s[1] 226 s[2] 22 s[3] 54 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1650 i_tot1 1704 w_tot 19 i_mean 89 P: 10416
1205200438.725643 s[0] 124 s[1] 226 s[2] 22 s[3] 54 s[4] 0 s[5] 0 s[6] 0 s[7] 0 i_tot0 1650 i_tot1 1704 w_tot 19 i_mean 89 P: 10101
1205200439.430591 s[0] 55 s[1] 124 s[2] 226 s[3] 22 s[4] 54 s[5] 0 s[6] 0 s[7] 0 i_tot0 1794 i_tot1 1870 w_tot 21 i_mean 89 P: 11235
1205200439.964578 s[0] 55 s[1] 124 s[2] 226 s[3] 22 s[4] 54 s[5] 0 s[6] 0 s[7] 0 i_tot0 1794 i_tot1 1870 w_tot 21 i_mean 89 P: 10869
1205200440.627812 s[0] 55 s[1] 124 s[2] 226 s[3] 22 s[4] 54 s[5] 0 s[6] 0 s[7] 0 i_tot0 1794 i_tot1 1870 w_tot 21 i_mean 89 P: 10526
1205200456.470724 s[0] 105 s[1] 25 s[2] 79 s[3] 43 s[4] 15 s[5] 53 s[6] 55 s[7] 124 i_tot0 1103 i_tot1 1338 w_tot 23 i_mean 58 P: 16129
1205200459.557219 s[0] 100 s[1] 105 s[2] 25 s[3] 79 s[4] 43 s[5] 15 s[6] 53 s[7] 55 i_tot0 1311 i_tot1 1503 w_tot 23 i_mean 65 P: 14285
1205200461.55182 s[0] 100 s[1] 105 s[2] 25 s[3] 79 s[4] 43 s[5] 15 s[6] 53 s[7] 55 i_tot0 1311 i_tot1 1503 w_tot 23 i_mean 65 P: 12820
1205200462.546994 s[0] 100 s[1] 105 s[2] 25 s[3] 79 s[4] 43 s[5] 15 s[6] 53 s[7] 55 i_tot0 1311 i_tot1 1503 w_tot 23 i_mean 65 P: 11627
1205200464.31630 s[0] 100 s[1] 105 s[2] 25 s[3] 79 s[4] 43 s[5] 15 s[6] 53 s[7] 55 i_tot0 1311 i_tot1 1503 w_tot 23 i_mean 65 P: 10638
1205200465.511921 s[0] 100 s[1] 105 s[2] 25 s[3] 79 s[4] 43 s[5] 15 s[6] 53 s[7] 55 i_tot0 1311 i_tot1 1503 w_tot 23 i_mean 65 P: 9803
1205200467.14072 s[0] 100 s[1] 105 s[2] 25 s[3] 79 s[4] 43 s[5] 15 s[6] 53 s[7] 55 i_tot0 1311 i_tot1 1503 w_tot 23 i_mean 65 P: 9174
1205200472.183580 s[0] 47 s[1] 307 s[2] 100 s[3] 105 s[4] 25 s[5] 79 s[6] 43 s[7] 15 i_tot0 2303 i_tot1 2527 w_tot 23 i_mean 109 P: 8474
1205200473.867924 s[0] 47 s[1] 307 s[2] 100 s[3] 105 s[4] 25 s[5] 79 s[6] 43 s[7] 15 i_tot0 2303 i_tot1 2527 w_tot 23 i_mean 109 P: 7874
1205200475.577739 s[0] 47 s[1] 307 s[2] 100 s[3] 105 s[4] 25 s[5] 79 s[6] 43 s[7] 15 i_tot0 2303 i_tot1 2527 w_tot 23 i_mean 109 P: 7352
void babil_printk(struct ccid3_hc_rx_sock *hcrx)
{
static const int dccp_li_hist_w[DCCP_LI_HIST_IVAL_F_LENGTH] = { 4, 4, 4, 4, 3, 2, 1, 1,};
struct dccp_li_hist_entry *li_entry, *li_next;
unsigned int i = 1;
u32 i_tot = 0;
u32 i_tot0 = 0;
u32 i_tot1 = 0;
u32 w_tot = dccp_li_hist_w[0];
u32 i_mean;
struct list_head *list = &hcrx->ccid3hcrx_li_hist;
u64 s[]={0,0,0,0,0,0,0,0};
struct timeval now;
do_gettimeofday(&now);
printk("\nbabil_printk:: now %lu.%03lu ",(unsigned long) now.tv_sec,(unsigned long) now.tv_usec);
list_for_each_entry_safe(li_entry, li_next, list, dccplih_node)
{
if (li_entry->dccplih_interval != ~0U)
{
i_tot1 += li_entry->dccplih_interval * dccp_li_hist_w[i-1];
if (i != 8)
{
i_tot0 += li_entry->dccplih_interval * dccp_li_hist_w[i];
w_tot += dccp_li_hist_w[i];
}
}
s[i-1]= (u64)li_entry->dccplih_interval;
if((u64)s[i-1] >= 4294967295UL)
{
s[i-1] = 0;
}
if (++i > (DCCP_LI_HIST_IVAL_F_LENGTH+1))
break;
}
i_tot = max(i_tot0, i_tot1);
i_mean = i_tot / w_tot;
printk("s[0] %llu s[1] %llu s[2] %llu s[3] %llu s[4] %llu s[5] %llu s[6] %llu s[7] %llu ",s[0],s[1],s[2],s[3],s[4],s[5],s[6],s[7]);
printk(" i_tot0 %u i_tot1 %u w_tot %u i_mean %u P: %u \n\n",i_tot0, i_tot1, w_tot,i_mean,hcrx->ccid3hcrx_p);
}
//---
